Two equal-length paper strips are shaded to represent 3/4 and 5/8. Three quarters is larger because 3/4 is equivalent to 6/8, and six eighths exceeds five eighths by one eighth. The comparison is 3/4 > 5/8.
For Tai Hwan Drive families comparing weekday and weekend Primary 3 Mathematics tuition, the central diagnostic is whether the learner makes the fractional units compatible. A pupil who selects five eighths because five exceeds three has compared raw numerators rather than actual fractions of the same whole.
Singapore’s updated Primary 3 Mathematics syllabus includes equivalent fractions and comparing unlike proper fractions with denominators not exceeding twelve. This guide develops equal-strip models, number-line checks, and original independent comparisons, not a claim about any local school or tutoring results.
Find the next useful step
Three quarters is greater than five eighths · Explain the whole before comparing the parts · Use equivalent fractions to create one compatible unit · Compare using a number line from zero to one · Choose a common denominator deliberately, not mechanically · Why a bigger denominator does not automatically mean a bigger fraction · Difference and comparison are not the same request · What mistakes reveal about equivalence · Weekday tuition: connect to a real first attempt · Weekend lessons: use physical fraction strips purposefully · Three pupils can have three different fraction misunderstandings · Four checkpoints for equivalent-fraction confidence · Fraction comparison checks · Parent questions
Three quarters is greater than five eighths
Two equal-sized paper strips are shaded, one to represent 3/4 and the other 5/8. Which shaded region is larger? Three quarters is larger, even though the second numerator five is greater than three.
Divide each of the four quarters into two equal pieces. The original three quarters now consist of six of the eight equal parts of the whole, so 3/4 = 6/8.
Compare like-sized eighths: six eighths exceed five eighths by one eighth. Therefore 3/4 > 5/8. The difference is 1/8 of the common whole.
The wrong answer “five eighths is greater because five is greater than three” compares numerators without first checking the sizes of the pieces. An eighth is smaller than a quarter, so raw numerator size alone does not decide the represented amount.
A useful student explanation says, “I changed both fractions to eighths without changing their values. Six eighths is more than five eighths.” This makes the unit conversion explicit.
The comparison is valid when both fractions describe portions of the same reference whole, or of two congruent wholes. A larger physical strip showing five eighths of itself cannot be compared by shaded area alone with a smaller strip showing three quarters of itself.
A correct inequality is the starting point of the tutor’s diagnosis; it should be verified with a diagram and then with a new pair of fractions.
Explain the whole before comparing the parts
Draw two congruent rectangles side by side. Both represent one whole of equal area. Their partition lines may differ, but each complete outside rectangle represents the same total.
On the first strip, divide the whole into four equal parts and shade three. On the second, divide into eight equal parts and shade five.
Ask the pupil what the denominator means. Four means four equal parts make the first whole, while eight means eight equal parts make the second whole.
An eighth is half the size of a quarter when both refer to the same whole. That is why five selected eighths may still cover less area than three selected quarters.
A child who draws unequal quarters or uneven eighths is not using a faithful mathematical model even if the final inequality happens to match the answer.
Keep the original first diagram before improving it. The tutor should distinguish incorrect partitioning from a later arithmetic error while converting fractions.
The concept depends on equivalent equal wholes; decorative differences in colour, orientation or paper position should not alter the represented fractions.
Use equivalent fractions to create one compatible unit
Equivalent fractions are different expressions for the same portion of a whole. For example, one half may be described as 2/4, 3/6 or 4/8 without changing the shaded area.
In the original comparison, each quarter can be split into two eighths. Consequently the shaded three quarters become six eighths, written 3/4 = (3×2)/(4×2) = 6/8.
The second fraction is already five eighths. The two counts now share an eighth-sized unit and can be compared directly.
The denominator is not an unrelated bottom numeral to make larger or smaller at will. When it changes through subdivision, the numerator must change consistently so the original fraction’s value is preserved.
A pupil who changes 3/4 into 3/8 has halved the represented area, not merely renamed it. A grid with shaded cells shows the missing three eighths.
The tutor should ask the child to tell how many equal pieces were made from each original quarter and how many of those new pieces remain selected.
This supports Primary 3 work on equivalent fractions and comparing unlike fractions, without requiring a formal cross-multiplication shortcut as the first method.
Compare using a number line from zero to one
Draw a horizontal number line with zero on the left and one whole on the right. Divide its distance into eight equal intervals and mark each eighth.
Five eighths lies at the fifth mark; the fraction three quarters, renamed six eighths, lies at the sixth. The three-quarter point is to the right of the five-eighth point.
Because values increase from left to right, this number line independently confirms that 3/4 exceeds 5/8.
The gap between the fifth and sixth eighth marks is one interval, representing the difference of 1/8.
If a student places 3/4 at the third of eight marks because of its numerator three, they have neglected the fraction unit. Convert to 6/8 before using an eighths line.
The number line provides an ordering check without the different-sized shaded rectangles distracting the pupil with orientation or colour.
A learner who can explain both the equal-area model and number line is building a flexible understanding rather than a one-diagram visual memory.
Choose a common denominator deliberately, not mechanically
For quarters and eighths, eight is a convenient common denominator because eight is a multiple of four and already matches the denominator of the second fraction.
Write multiples of four: 4, 8, 12 and so on. Multiples of eight begin 8, 16, 24. Their first shared positive value is eight.
Both fractions can therefore use units of one eighth, requiring only the first fraction to be rewritten. This reduces unnecessary multiplication and is easy to model physically.
A larger common denominator such as sixteen would also preserve the comparison if both fractions were converted consistently: 3/4 becomes 12/16 and 5/8 becomes 10/16.
The result remains the same because twelve sixteenths exceed ten sixteenths. The purpose of the common denominator is compatible fractional units, not the memorisation of one magical numeral.
For Primary 3, a pupil may find a convenient small common multiple by listing simple multiples or partitioning a strip rather than using a formal algorithm.
A tutor should check whether the child knows why the denominator changed and how each numerator must change to preserve value.
Why a bigger denominator does not automatically mean a bigger fraction
Consider one quarter and one eighth of the same whole. One quarter is the larger piece even though four is a smaller denominator than eight.
The denominator tells how many equal parts make one whole. A whole split into eight parts produces smaller pieces than a whole split into four.
The pupil should not apply the false rule “a bigger bottom number means a bigger fraction” or its opposite without considering the numerator and actual represented area.
For fractions with the same numerator and same whole, the denominator does help compare piece size. For example, 1/3 is greater than 1/5.
For fractions with different numerators, such as 3/4 and 5/8, convert to a common unit or use another valid representation before judging.
A student who can explain this difference is less likely to be misled by the five in 5/8 or treat both numerators as whole-number quantities without their fractional units.
The best next activity compares an unfamiliar pair with equal wholes, not just another card showing three quarters and five eighths.
Difference and comparison are not the same request
The first question asks which fraction is larger. The correct answer is three quarters, and a valid inequality records that ordering.
A related but different question asks how much larger it is. After rewriting three quarters as six eighths, subtract five eighths to obtain 1/8.
Another problem might ask for a fraction halfway between the two values or their total. Those need other reasoning and should not be assumed from the original comparison instruction.
A child who answers one eighth to “which fraction?” may have computed a correct gap but reported a quantity that does not name either original fraction.
Ask the pupil to underline the exact question before starting. A correct operation on the wrong requested property remains an incomplete answer.
A useful tutor distinguishes reading, equivalent conversion, inequality direction and optional difference calculation rather than judging all four skills from one final numeral.
The fraction difference of one eighth here stays within one whole and uses like-sized parts, making it a suitable follow-up once the comparison is secure.
What mistakes reveal about equivalence
If the child calls five eighths larger because five exceeds three, the error is comparing numerators without considering fractional units. Use equal rectangles and partition quarters into eighths.
If the pupil changes 3/4 to 3/8, the equivalence step is wrong. The original three-quarter area would not shrink merely because more partition lines are added.
A student who correctly writes 6/8 and 5/8 but uses the sign 6/8 < 5/8 may have an inequality notation or whole-number comparison problem after the fraction conversion is already secure.
Another may shade six eighths on a larger rectangle and five eighths on a smaller one, then use the physical areas to compare. The wholes must be the same size for that direct shaded-area demonstration.
A response of two eighths as the difference may be a counting or subtraction slip. The eighths number line shows the gap is one interval.
A child could calculate accurately from a memorised conversion but be unable to explain why both numerator and denominator were multiplied by two. Ask for a new equivalent fraction without showing the original.
Target the first unsupported step before prescribing a broad fraction worksheet. The error may be the model, equivalent parts, comparison sign or wording of the final question.
Weekday tuition: connect to a real first attempt
A weekday Primary 3 tutorial may revisit an unlike-fraction comparison from school while the student’s first drawing or converted denominator is still easy to explain.
The family should confirm the actual eduKate teaching location. Tai Hwan Drive is residential geography, not proof that tutorials operate on the road.
School dismissal, meals, homework and the complete return journey affect the attention required for accurate fractional-unit conversion.
A focused session can compare equal strips, convert to a common denominator, explain an inequality and then test a new pair without a diagram supplied by the tutor.
An overtired pupil may copy the denominator incorrectly even when the concept is more secure at a settled time. The tutor should interpret this alongside repeated independent performance.
A short delayed check with different denominators is more useful than immediately repeating 3/4 and 5/8 until the answer becomes familiar.
The best weekday arrangement supports a calm explanation and later transfer, not just the highest possible number of practice problems.
Weekend lessons: use physical fraction strips purposefully
A weekend tutorial may allow time to fold paper into quarters and eighths, then show that splitting each quarter into two creates eight smaller parts without changing the whole.
The activity should be mathematically explicit: mark three original quarters, subdivide them, count six selected eighths and compare against five.
Weekend sport, family outings and other enrichment may still crowd the child’s schedule. The day alone does not determine readiness to reason.
After folding, put the paper away and ask for a new inequality using unfamiliar fractions. The learner should choose compatible parts independently rather than rely on an adult arranging the strips.
A small group can share different valid representations, but each child’s first attempt and later new answer must remain visible to the tutor.
A delayed school-week task can ask for an equivalent fraction and a comparison in one concise problem, without adding another full tutoring session at home.
The goal is transferable fraction unit understanding within a sustainable family routine.
Three pupils can have three different fraction misunderstandings
One child may draw accurate equal strips but choose the greater numerator without conversion. Another may find the right common denominator but fail to scale one numerator. A third may compare 6/8 with 5/8 correctly but reverse the written inequality sign.
The first needs fraction-size reasoning; the second needs a faithful equivalent-fraction model; the third needs careful matching between spoken ordering and a symbolic inequality.
Ask for every pupil’s initial diagram and answer before any classmate explains the finished result. A shared correct response can hide very different starting points.
Useful targeted prompts include “Are the pieces the same size?”, “How many new parts came from each quarter?” or “Which value is farther right on the number line?”
After scaffolding, give each learner another pair with a different denominator relationship. Independent conversion reveals what the pupil now understands.
A helpful parent report names the first wrong decision, smallest prompt and later unprompted comparison, rather than simply saying that fractions were revised.
The Primary 3 Mathematics study guide and Mathematics learning hub provide connected learning routes through equivalent fractions and ordering.
Four checkpoints for equivalent-fraction confidence
Week one can revisit equal partitions, proper fractions and the meaning of numerator and denominator on a common whole.
Week two can generate simple equivalent fractions by splitting each original part into more equal pieces, with consistent changes to numerator and denominator.
Week three can compare two unlike fractions using a convenient common denominator, a strip or a number line, and record an appropriate inequality.
Week four can present unfamiliar fraction pairs after a delay and ask for a first independent model or common-unit conversion without prompts.
Keep the original response, earliest helpful hint and later result. If the model is accurate but arithmetic slips remain, practise the relevant multiplication facts separately.
These checkpoints are an adjustable progression rather than a guaranteed four-week outcome. The student’s schoolwork and readiness should determine pace.
A good family practice routine uses brief new examples rather than repeated copying of the original fraction pair.
Thirty independent unlike-fraction comparisons with equivalent-unit checks
Each teaching card contains a new pair of proper fractions. Both refer to the same whole, and original denominators do not exceed twelve. The pupil should try the inequality before seeing the converted fractions, then explain why equivalent conversion preserves each value. These are fictional paper-strip exercises, not observed student performance.
1. Compare 3/4 and 5/8
Independent problem: two congruent paper strips represent one whole each. One shows 3/4 selected and the other 5/8. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 8 is a common multiple of the original denominators 4 and 8. Split the parts consistently so 3/4 = 6/8 and 5/8 = 5/8. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 6 and 5 pieces of the same one-8th size. The correct relation is 3/4 > 5/8. 3/4 is larger because its representation contains 6 of the common units while the other contains 5. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/8 (equivalent to 1/8 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
2. Compare 2/3 and 3/4
Independent problem: two congruent paper strips represent one whole each. One shows 2/3 selected and the other 3/4. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 3 and 4. Split the parts consistently so 2/3 = 8/12 and 3/4 = 9/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 8 and 9 pieces of the same one-12th size. The correct relation is 2/3 < 3/4. 3/4 is larger because its representation contains 9 of the common units while the other contains 8. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/12 (equivalent to 1/12 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
3. Compare 3/5 and 7/10
Independent problem: two congruent paper strips represent one whole each. One shows 3/5 selected and the other 7/10. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 10 is a common multiple of the original denominators 5 and 10. Split the parts consistently so 3/5 = 6/10 and 7/10 = 7/10. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 6 and 7 pieces of the same one-10th size. The correct relation is 3/5 < 7/10. 7/10 is larger because its representation contains 7 of the common units while the other contains 6. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/10 (equivalent to 1/10 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
4. Compare 5/6 and 3/4
Independent problem: two congruent paper strips represent one whole each. One shows 5/6 selected and the other 3/4. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 6 and 4. Split the parts consistently so 5/6 = 10/12 and 3/4 = 9/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 10 and 9 pieces of the same one-12th size. The correct relation is 5/6 > 3/4. 5/6 is larger because its representation contains 10 of the common units while the other contains 9. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/12 (equivalent to 1/12 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
5. Compare 3/8 and 1/2
Independent problem: two congruent paper strips represent one whole each. One shows 3/8 selected and the other 1/2. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 8 is a common multiple of the original denominators 8 and 2. Split the parts consistently so 3/8 = 3/8 and 1/2 = 4/8. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 3 and 4 pieces of the same one-8th size. The correct relation is 3/8 < 1/2. 1/2 is larger because its representation contains 4 of the common units while the other contains 3. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/8 (equivalent to 1/8 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
6. Compare 4/9 and 5/12
Independent problem: two congruent paper strips represent one whole each. One shows 4/9 selected and the other 5/12. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 36 is a common multiple of the original denominators 9 and 12. Split the parts consistently so 4/9 = 16/36 and 5/12 = 15/36. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 16 and 15 pieces of the same one-36th size. The correct relation is 4/9 > 5/12. 4/9 is larger because its representation contains 16 of the common units while the other contains 15. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/36 (equivalent to 1/36 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
7. Compare 5/8 and 7/12
Independent problem: two congruent paper strips represent one whole each. One shows 5/8 selected and the other 7/12. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 8 and 12. Split the parts consistently so 5/8 = 15/24 and 7/12 = 14/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 15 and 14 pieces of the same one-24th size. The correct relation is 5/8 > 7/12. 5/8 is larger because its representation contains 15 of the common units while the other contains 14. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
8. Compare 2/5 and 1/2
Independent problem: two congruent paper strips represent one whole each. One shows 2/5 selected and the other 1/2. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 10 is a common multiple of the original denominators 5 and 2. Split the parts consistently so 2/5 = 4/10 and 1/2 = 5/10. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 4 and 5 pieces of the same one-10th size. The correct relation is 2/5 < 1/2. 1/2 is larger because its representation contains 5 of the common units while the other contains 4. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/10 (equivalent to 1/10 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
9. Compare 1/3 and 3/8
Independent problem: two congruent paper strips represent one whole each. One shows 1/3 selected and the other 3/8. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 3 and 8. Split the parts consistently so 1/3 = 8/24 and 3/8 = 9/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 8 and 9 pieces of the same one-24th size. The correct relation is 1/3 < 3/8. 3/8 is larger because its representation contains 9 of the common units while the other contains 8. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
10. Compare 3/10 and 2/5
Independent problem: two congruent paper strips represent one whole each. One shows 3/10 selected and the other 2/5. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 10 is a common multiple of the original denominators 10 and 5. Split the parts consistently so 3/10 = 3/10 and 2/5 = 4/10. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 3 and 4 pieces of the same one-10th size. The correct relation is 3/10 < 2/5. 2/5 is larger because its representation contains 4 of the common units while the other contains 3. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/10 (equivalent to 1/10 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
11. Compare 2/7 and 3/7
Independent problem: two congruent paper strips represent one whole each. One shows 2/7 selected and the other 3/7. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 7 is a common multiple of the original denominators 7 and 7. Split the parts consistently so 2/7 = 2/7 and 3/7 = 3/7. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 2 and 3 pieces of the same one-7th size. The correct relation is 2/7 < 3/7. 3/7 is larger because its representation contains 3 of the common units while the other contains 2. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/7 (equivalent to 1/7 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
12. Compare 4/5 and 7/10
Independent problem: two congruent paper strips represent one whole each. One shows 4/5 selected and the other 7/10. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 10 is a common multiple of the original denominators 5 and 10. Split the parts consistently so 4/5 = 8/10 and 7/10 = 7/10. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 8 and 7 pieces of the same one-10th size. The correct relation is 4/5 > 7/10. 4/5 is larger because its representation contains 8 of the common units while the other contains 7. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/10 (equivalent to 1/10 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
13. Compare 3/4 and 2/3
Independent problem: two congruent paper strips represent one whole each. One shows 3/4 selected and the other 2/3. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 4 and 3. Split the parts consistently so 3/4 = 9/12 and 2/3 = 8/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 9 and 8 pieces of the same one-12th size. The correct relation is 3/4 > 2/3. 3/4 is larger because its representation contains 9 of the common units while the other contains 8. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/12 (equivalent to 1/12 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
14. Compare 5/12 and 1/3
Independent problem: two congruent paper strips represent one whole each. One shows 5/12 selected and the other 1/3. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 12 and 3. Split the parts consistently so 5/12 = 5/12 and 1/3 = 4/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 5 and 4 pieces of the same one-12th size. The correct relation is 5/12 > 1/3. 5/12 is larger because its representation contains 5 of the common units while the other contains 4. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/12 (equivalent to 1/12 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
15. Compare 5/6 and 7/12
Independent problem: two congruent paper strips represent one whole each. One shows 5/6 selected and the other 7/12. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 6 and 12. Split the parts consistently so 5/6 = 10/12 and 7/12 = 7/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 10 and 7 pieces of the same one-12th size. The correct relation is 5/6 > 7/12. 5/6 is larger because its representation contains 10 of the common units while the other contains 7. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 3, representing 3/12 (equivalent to 1/4 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
16. Compare 3/8 and 5/12
Independent problem: two congruent paper strips represent one whole each. One shows 3/8 selected and the other 5/12. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 8 and 12. Split the parts consistently so 3/8 = 9/24 and 5/12 = 10/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 9 and 10 pieces of the same one-24th size. The correct relation is 3/8 < 5/12. 5/12 is larger because its representation contains 10 of the common units while the other contains 9. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
17. Compare 1/2 and 5/9
Independent problem: two congruent paper strips represent one whole each. One shows 1/2 selected and the other 5/9. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 18 is a common multiple of the original denominators 2 and 9. Split the parts consistently so 1/2 = 9/18 and 5/9 = 10/18. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 9 and 10 pieces of the same one-18th size. The correct relation is 1/2 < 5/9. 5/9 is larger because its representation contains 10 of the common units while the other contains 9. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/18 (equivalent to 1/18 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
18. Compare 7/8 and 5/6
Independent problem: two congruent paper strips represent one whole each. One shows 7/8 selected and the other 5/6. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 8 and 6. Split the parts consistently so 7/8 = 21/24 and 5/6 = 20/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 21 and 20 pieces of the same one-24th size. The correct relation is 7/8 > 5/6. 7/8 is larger because its representation contains 21 of the common units while the other contains 20. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
19. Compare 5/9 and 7/12
Independent problem: two congruent paper strips represent one whole each. One shows 5/9 selected and the other 7/12. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 36 is a common multiple of the original denominators 9 and 12. Split the parts consistently so 5/9 = 20/36 and 7/12 = 21/36. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 20 and 21 pieces of the same one-36th size. The correct relation is 5/9 < 7/12. 7/12 is larger because its representation contains 21 of the common units while the other contains 20. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/36 (equivalent to 1/36 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
20. Compare 3/10 and 1/4
Independent problem: two congruent paper strips represent one whole each. One shows 3/10 selected and the other 1/4. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 20 is a common multiple of the original denominators 10 and 4. Split the parts consistently so 3/10 = 6/20 and 1/4 = 5/20. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 6 and 5 pieces of the same one-20th size. The correct relation is 3/10 > 1/4. 3/10 is larger because its representation contains 6 of the common units while the other contains 5. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/20 (equivalent to 1/20 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
21. Compare 7/10 and 2/3
Independent problem: two congruent paper strips represent one whole each. One shows 7/10 selected and the other 2/3. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 30 is a common multiple of the original denominators 10 and 3. Split the parts consistently so 7/10 = 21/30 and 2/3 = 20/30. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 21 and 20 pieces of the same one-30th size. The correct relation is 7/10 > 2/3. 7/10 is larger because its representation contains 21 of the common units while the other contains 20. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/30 (equivalent to 1/30 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
22. Compare 5/8 and 2/3
Independent problem: two congruent paper strips represent one whole each. One shows 5/8 selected and the other 2/3. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 8 and 3. Split the parts consistently so 5/8 = 15/24 and 2/3 = 16/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 15 and 16 pieces of the same one-24th size. The correct relation is 5/8 < 2/3. 2/3 is larger because its representation contains 16 of the common units while the other contains 15. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
23. Compare 4/9 and 1/2
Independent problem: two congruent paper strips represent one whole each. One shows 4/9 selected and the other 1/2. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 18 is a common multiple of the original denominators 9 and 2. Split the parts consistently so 4/9 = 8/18 and 1/2 = 9/18. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 8 and 9 pieces of the same one-18th size. The correct relation is 4/9 < 1/2. 1/2 is larger because its representation contains 9 of the common units while the other contains 8. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/18 (equivalent to 1/18 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
24. Compare 1/6 and 1/4
Independent problem: two congruent paper strips represent one whole each. One shows 1/6 selected and the other 1/4. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 12 is a common multiple of the original denominators 6 and 4. Split the parts consistently so 1/6 = 2/12 and 1/4 = 3/12. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 2 and 3 pieces of the same one-12th size. The correct relation is 1/6 < 1/4. 1/4 is larger because its representation contains 3 of the common units while the other contains 2. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/12 (equivalent to 1/12 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
25. Compare 7/12 and 5/8
Independent problem: two congruent paper strips represent one whole each. One shows 7/12 selected and the other 5/8. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 12 and 8. Split the parts consistently so 7/12 = 14/24 and 5/8 = 15/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 14 and 15 pieces of the same one-24th size. The correct relation is 7/12 < 5/8. 5/8 is larger because its representation contains 15 of the common units while the other contains 14. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
26. Compare 2/3 and 7/9
Independent problem: two congruent paper strips represent one whole each. One shows 2/3 selected and the other 7/9. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 9 is a common multiple of the original denominators 3 and 9. Split the parts consistently so 2/3 = 6/9 and 7/9 = 7/9. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 6 and 7 pieces of the same one-9th size. The correct relation is 2/3 < 7/9. 7/9 is larger because its representation contains 7 of the common units while the other contains 6. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/9 (equivalent to 1/9 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
27. Compare 3/4 and 7/8
Independent problem: two congruent paper strips represent one whole each. One shows 3/4 selected and the other 7/8. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 8 is a common multiple of the original denominators 4 and 8. Split the parts consistently so 3/4 = 6/8 and 7/8 = 7/8. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 6 and 7 pieces of the same one-8th size. The correct relation is 3/4 < 7/8. 7/8 is larger because its representation contains 7 of the common units while the other contains 6. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/8 (equivalent to 1/8 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
28. Compare 1/3 and 2/9
Independent problem: two congruent paper strips represent one whole each. One shows 1/3 selected and the other 2/9. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 9 is a common multiple of the original denominators 3 and 9. Split the parts consistently so 1/3 = 3/9 and 2/9 = 2/9. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 3 and 2 pieces of the same one-9th size. The correct relation is 1/3 > 2/9. 1/3 is larger because its representation contains 3 of the common units while the other contains 2. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/9 (equivalent to 1/9 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
29. Compare 4/5 and 5/6
Independent problem: two congruent paper strips represent one whole each. One shows 4/5 selected and the other 5/6. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 30 is a common multiple of the original denominators 5 and 6. Split the parts consistently so 4/5 = 24/30 and 5/6 = 25/30. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 24 and 25 pieces of the same one-30th size. The correct relation is 4/5 < 5/6. 5/6 is larger because its representation contains 25 of the common units while the other contains 24. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/30 (equivalent to 1/30 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
30. Compare 5/12 and 3/8
Independent problem: two congruent paper strips represent one whole each. One shows 5/12 selected and the other 3/8. Ask the learner which selection is larger or whether they are equal, and have them justify the first attempt without comparing numerators as isolated whole-number counts.
Find common units: 24 is a common multiple of the original denominators 12 and 8. Split the parts consistently so 5/12 = 10/24 and 3/8 = 9/24. The values of the two original fractions do not change when their equal pieces are subdivided.
Worked comparison: the fractions now count 10 and 9 pieces of the same one-24th size. The correct relation is 5/12 > 3/8. 5/12 is larger because its representation contains 10 of the common units while the other contains 9. The fractional size, not raw numerator size, determines this ordering.
Independent difference check: the common-unit numerator gap is 1, representing 1/24 (equivalent to 1/24 in simplest form). A correctly partitioned number line from zero to one can show the same order. Ask the child to locate both fractions and verify that the larger lies farther to the right.
Teaching diagnosis: if the child cannot explain the conversion, revisit splitting one original unit into equal smaller pieces. If the conversion is accurate but the inequality direction is wrong, practise the spoken comparison. For a fresh attempt, swap the two given fractions on the worksheet and ask whether the relation reverses without changing either fraction’s value.
Questions Tai Hwan Drive parents ask
Is 3/4 greater than 5/8?
Yes. Three quarters equal six eighths, and six eighths are greater than five eighths.
Why can’t we compare just numerators?
The fractions may count pieces of different sizes. A common denominator converts them to compatible fraction units.
Does Primary 3 include comparing unlike fractions?
Yes. The updated MOE Primary 3 syllabus includes comparing and ordering unlike fractions with original denominators not exceeding twelve.
Do equivalent fractions change the shaded area?
No. Both numerator and denominator change consistently because the same region has been subdivided into smaller equal pieces.
Which day is better for fractions tuition?
Choose an attentive window with an independently checked new pair after teaching and enough travel, meals and rest.
Does the guide claim a Tai Hwan Drive tuition centre?
No. The street is geographical context; actual eduKate lessons and venues must be verified directly.
Syllabus, locality and parent–student consultation
The updated MOE Primary Mathematics syllabus, Primary 3 study guide and Mathematics learning hub provide curriculum context. All fraction examples are original fictional practice models, not actual pupil results.
Tai Hwan Drive is a landed residential street near Lorong Chuan. Its OneMap-derived residential locality reference does not confirm any eduKate class there. The Clementi 3-pax Mathematics reference describes an established centre near Sixth Avenue MRT; confirm actual teaching location, fees and class availability before planning travel.
For a parent–student consultation, bring a first uncorrected fraction comparison and its helpful prompt. Ask how a new pair will be solved independently after a delay. Compare a different Tai Hwan Grove Primary 3 Mathematics lesson for wider learning context.
Continue through the Tai Hwan Drive Primary Mathematics guides
Each companion guide addresses a different Primary Mathematics misconception through an original worked problem, independent checks and a weekday-versus-weekend parent decision. The pages describe learning routes for Tai Hwan Drive families, not separate premises on the residential road.
- Primary 1: Ordinal positions from left and right
- Primary 2: Repeating shape-and-size patterns
- Primary 4: Multiplying decimals by one-digit numbers
For another worked topic at the same grade, see the Primary 3 Mathematics tuition guide for Tai Hwan Grove. The eduKate Mathematics learning hub connects the wider curriculum. Confirm real class details directly before planning a journey.