The 200-word examination instruction list
AP Physics 1 questions ask you to calculate, sketch, design or justify. First name the system and choose a direction or axis. Then match the response to the instruction, whether it calls for a force diagram, a measurement plan or a relationship with units.
Start with the list below, or jump to exam requirements, worked examples, the Fencing Method or practice. The list combines command words with terms that tell you how to read a question or format an answer.
Physics instructions, representations and concepts
| No. | Instruction or term | Meaning or action |
|---|---|---|
| 1 | Choose a system | State which objects are included before applying a force, energy or momentum relationship. |
| 2 | Free-body diagram | Draw and label the forces acting on the specified object or system. |
| 3 | Net force | Find the vector sum of external forces on the selected system. |
| 4 | Resultant acceleration | Use the direction and magnitude of net force per unit mass. |
| 5 | Inertial reference frame | Use a frame in which a force-free object moves at constant velocity. |
| 6 | Displacement | Give the signed or vector change in position. |
| 7 | Velocity | Give the rate of position change with direction. |
| 8 | Speed | Give the magnitude of velocity. |
| 9 | Acceleration | Give the rate of velocity change with direction. |
| 10 | Constant acceleration | Use kinematics relationships only where acceleration is constant. |
| 11 | Position–time graph | Use the slope to find velocity at the requested time or interval. |
| 12 | Velocity–time graph | Use slope for acceleration and signed area for displacement. |
| 13 | Acceleration–time graph | Use signed area to find change in velocity. |
| 14 | Projectile motion | Treat horizontal and vertical components separately with a shared time. |
| 15 | Relative velocity | Find velocity with respect to the frame or object named in the question. |
| 16 | Weight | Use the gravitational force on the object, with direction toward the source. |
| 17 | Normal force | Draw the contact force perpendicular to the supporting surface. |
| 18 | Tension | Draw the pulling force along a taut cord or similar connector. |
| 19 | Static friction | Use the value needed to prevent sliding up to its maximum. |
| 20 | Kinetic friction | Draw friction opposite relative sliding at the contact. |
| 21 | Force pair | Identify equal and opposite interaction forces on different objects. |
| 22 | Translational equilibrium | Set the net force to zero for the system. |
| 23 | Uniform circular motion | Track changing velocity direction even though speed stays constant. |
| 24 | Centripetal acceleration | Find inward acceleration from speed squared divided by radius. |
| 25 | Radial direction | Resolve the quantity along the line from the centre of rotation. |
| 26 | Tangential direction | Resolve along the tangent perpendicular to the radial direction. |
| 27 | Work | Find energy transferred by a force acting through displacement. |
| 28 | Work–energy theorem | Relate total work on an object to its change in kinetic energy. |
| 29 | Kinetic energy | Use one-half mass times speed squared for translational motion. |
| 30 | Gravitational potential energy | Compare energies at specified heights relative to a chosen reference. |
| 31 | Elastic potential energy | For an ideal spring, use one-half spring constant times displacement squared. |
| 32 | Mechanical energy | Add the kinetic and applicable potential energies of the system. |
| 33 | Energy transfer | Account for energy crossing the system boundary. |
| 34 | Conservation of energy | Account for energy within the system and transfers across its boundary. |
| 35 | Power | Find the rate at which energy is transferred or work is done. |
| 36 | Momentum | Multiply mass by velocity and keep track of direction. |
| 37 | Impulse | Use net force integrated over time, or the momentum change. |
| 38 | Force–time graph | Find impulse from the signed area under the net-force curve. |
| 39 | Conservation of momentum | Set initial and final total momentum equal when net external impulse is negligible. |
| 40 | Elastic collision | Use conservation of kinetic energy as well as the appropriate momentum condition. |
| 41 | Inelastic collision | Allow total kinetic energy to change while checking the momentum condition. |
| 42 | Perfectly inelastic collision | Assign a shared final velocity to objects that stick together. |
| 43 | Centre of mass | Locate the mass-weighted average position of the system. |
| 44 | Torque | Use the lever arm and force to find the turning effect about a chosen axis. |
| 45 | Lever arm | Find the perpendicular distance from the axis to the force’s line of action. |
| 46 | Angular displacement | Give the signed change in angle. |
| 47 | Angular velocity | Find the rate of change of angular position. |
| 48 | Angular acceleration | Find the rate of change of angular velocity. |
| 49 | Rotational inertia | Account for mass distribution relative to the specified rotation axis. |
| 50 | Rotational equilibrium | Set net torque about the chosen axis to zero. |
| 51 | Rotational kinetic energy | Use one-half rotational inertia times angular speed squared. |
| 52 | Angular momentum | For a rigid body rotating about a fixed axis, use rotational inertia times angular velocity. |
| 53 | External torque | Identify a turning effect produced by an interaction across the system boundary. |
| 54 | Rolling without slipping | Relate centre-of-mass speed to radius times angular speed. |
| 55 | Period | Find the time for one complete cycle. |
| 56 | Frequency | Find the number of cycles per unit time. |
| 57 | Amplitude | Find the greatest displacement from equilibrium. |
| 58 | Restoring force | Identify a force component directed back toward equilibrium. |
| 59 | Simple harmonic motion | Check that acceleration is proportional to displacement and opposite in direction. |
| 60 | Spring constant | Use the proportionality between force magnitude and displacement for an ideal spring. |
| 61 | Hydrostatic pressure | Use fluid density, gravitational field strength and depth to find the pressure increase. |
| 62 | Gauge pressure | Find the difference between actual pressure and the reference atmospheric pressure. |
| 63 | Buoyant force | Relate upward fluid force to the weight of displaced fluid. |
| 64 | Archimedes’ principle | Use the displaced fluid’s weight to find buoyant force. |
| 65 | Continuity equation | For steady incompressible flow, equate cross-sectional area times speed across sections. |
| 66 | Bernoulli’s equation | For steady ideal flow along a streamline, relate pressure, speed and height. |
| 67 | Volume flow rate | Find the volume passing a cross-section per unit time. |
| 68 | Density | Divide mass by volume. |
| 69 | Pressure | Divide normal force by area for a uniformly distributed load. |
| 70 | Fluid at rest | Use the hydrostatic pressure relation and buoyancy instead of a flow model. |
| 71 | Vector component | Project the vector onto the named coordinate axis with the correct sign. |
| 72 | Sign convention | State which direction is positive and use it consistently. |
| 73 | Scale drawing | Use the requested scale when converting between arrow length and vector magnitude. |
| 74 | Ranking task | Order the listed cases and show equal rankings where warranted. |
| 75 | Translate a representation | Preserve the physical relationships when switching between words, equations, diagrams and graphs. |
| 76 | Linearise data | Choose transformed axes that yield a straight-line relationship for the proposed model. |
| 77 | Qualitative prediction | State how the outcome changes and give a physical reason. |
| 78 | Quantitative translation | Use the mathematical relationship to connect a numerical result with a qualitative claim. |
| 79 | Experimental design and analysis | Give a repeatable method, then explain how its measurements test the relationship. |
| 80 | Mathematical routine | Build the algebra from a relevant principle and show how it answers the prompt. |
Laboratory, graph and evidence instructions
| No. | Instruction or term | Meaning or action |
|---|---|---|
| 81 | Hypothesis | State a testable prediction about a relationship. |
| 82 | Research question | Specify the focused question that the investigation will answer. |
| 83 | Independent variable | Identify what the investigator changes deliberately. |
| 84 | Dependent variable | Identify the measured outcome of the investigation. |
| 85 | Controlled variable | Identify a factor kept constant to help isolate the tested relationship. |
| 86 | Control group | Use the baseline comparison to interpret the treatment effect. |
| 87 | Experimental design | Use the stated groups, conditions and measurements to judge the experiment. |
| 88 | Sample size | Check how many observations, individuals or trials contribute to the result. |
| 89 | Random assignment | Use the assignment procedure to assess whether treatment groups support a causal conclusion. |
| 90 | Representative sample | Check whether the selected cases reflect the population of interest. |
| 91 | Raw data | Use the measurements as originally collected. |
| 92 | Processed data | Use values calculated, combined or transformed from the original readings. |
| 93 | Outlier | Identify an observation unusually far from the general pattern. |
| 94 | Uncertainty | State or interpret the estimated doubt associated with a measurement or value. |
| 95 | Error bars | Read their meaning from the figure legend before interpreting them. |
| 96 | Repeatability | Consider agreement when the same method is repeated under the same conditions. |
| 97 | Reproducibility | Consider whether results agree when the method is repeated under changed conditions. |
| 98 | Validity | Consider whether the evidence or method answers the intended question. |
| 99 | Reliability | Consider whether a result or method gives consistent findings. |
| 100 | Confounding factor | Identify a factor that could contribute to the apparent relationship. |
| 101 | Operational definition | Use the measurable rule the study gives for the concept. |
| 102 | Correlation | Describe how variables vary together within the data. |
| 103 | Causation | Explain how one factor produces a change in another when evidence supports it. |
| 104 | Trend | The broad direction or pattern over a range. |
| 105 | Pattern | A regularity visible across observations or examples. |
| 106 | Scatterplot | Describe form, direction, strength and unusual points when relevant. |
| 107 | Line of best fit | Draw a line representing the overall pattern of plotted data. |
| 108 | Interpolate | Estimate within the range covered by the data. |
| 109 | Extrapolate | Estimate outside the observed range using an assumed pattern. |
| 110 | Read the axes | Identify the quantities, units and intervals on a graph before using a value. |
| 111 | Gradient from a graph | Calculate change in the vertical quantity per change in the horizontal quantity. |
| 112 | Area under a graph | Use the area only where the graph’s quantities make it the requested accumulated value. |
| 113 | Baseline measurement | Use the reading taken before the stated intervention or change. |
| 114 | Identify the reference group | Find the comparison used to isolate the change attributed to the intervention. |
| 115 | Explain a limitation | Identify the assumption or data issue that restricts the conclusion. |
| 116 | Keep the comparison fair | Compare quantities on the same stated basis and units. |
| 117 | Control treatment | Use the treatment intended to provide a reference comparison. |
| 118 | Positive control | Use the comparison expected to show that the procedure can detect an effect. |
| 119 | Negative control | Use the comparison expected to show what happens without the target effect. |
| 120 | Residual | Subtract the predicted response from the observed response. |
| 121 | Significant figures | Give the requested number of meaningful digits. |
| 122 | Decimal places | Count the required digits to the right of the decimal point. |
| 123 | Dimensional analysis | Track units through the calculation to see whether the result has the requested dimension. |
| 124 | Order of magnitude | Estimate the relevant power-of-ten scale. |
| 125 | Calculate the percentage change | Divide the change by the starting value and multiply by 100. |
| 126 | Rate of change | Find the change in one quantity per unit change in another. |
| 127 | Unit rate | Calculate the amount corresponding to one unit of the other quantity. |
| 128 | Parameter | Use the fixed or adjustable quantity that defines a family of cases. |
| 129 | Model | Use a simplified mathematical or conceptual representation to address the task. |
| 130 | Table | Information arranged in rows and columns. |
| 131 | Graph | A visual display of data or a mathematical relationship. |
| 132 | Diagram | A drawing showing features, structure or relationships. |
| 133 | Scale | The intervals or measurement relationship used in a display. |
| 134 | Unit | The standard attached to a measurement, such as minutes or metres. |
Command words, quantities and exam directions
| No. | Instruction or term | Meaning or action |
|---|---|---|
| 135 | Identify | Name the requested item or feature directly. |
| 136 | State | Give the requested fact or result in a concise form. |
| 137 | Describe | Report the relevant features, sequence or pattern. |
| 138 | Explain | Connect the result to a cause, mechanism or principle. |
| 139 | Compare | Use the same basis for both cases and state the relevant relationship. |
| 140 | Contrast | State a difference between the named cases on a common basis. |
| 141 | Determine | Use the information given to reach the requested result. |
| 142 | Predict | State the outcome expected under the supplied conditions. |
| 143 | Justify | Connect specific evidence or a rule to the answer you give. |
| 144 | Calculate | Use the supplied values and the relevant relationship to produce a result. |
| 145 | Estimate | Give a reasonable approximate value from the information provided. |
| 146 | Interpret | Explain what the result means in the scenario. |
| 147 | Analyze | Break the information into relevant parts and explain how they relate. |
| 148 | Evaluate | Judge the claim, design or result against a stated or relevant criterion. |
| 149 | Support | Give evidence that strengthens the named claim. |
| 150 | Select | Choose the option that meets the stated condition. |
| 151 | Define | State the meaning of the term with its essential features. |
| 152 | Give one | Supply one relevant answer that meets the task. |
| 153 | Indicate | Point to or state the feature the prompt asks for. |
| 154 | Complete | Fill the missing parts while preserving the given structure. |
| 155 | Label | Attach clear names, units or symbols to the requested features. |
| 156 | Construct | Produce the specified representation using the information given. |
| 157 | Sketch | Show the required shape, relationships and labels. |
| 158 | Plot | Place the supplied points on the correct axes and scale. |
| 159 | Outline | Give the main steps or features in a logical order. |
| 160 | Infer | Draw a conclusion supported by the clues or evidence supplied. |
| 161 | Suggest | Offer a plausible answer that fits the scenario and constraints. |
| 162 | Distinguish | Name the feature that separates two easily confused ideas. |
| 163 | Demonstrate | Show that a stated claim follows by giving appropriate steps or an example. |
| 164 | Check | Test the proposed result against the original conditions. |
| 165 | Quantify | Give the magnitude of the change or relationship with units where relevant. |
| 166 | Represent | Express the same information in the requested form. |
| 167 | Evidence | A relevant observation, value, result or example that supports a claim. |
| 168 | Claim | A statement that can be tested or supported. |
| 169 | Assumption | A condition treated as true for the purpose of the reasoning. |
| 170 | Constraint | A restriction the answer must satisfy. |
| 171 | Criterion | The rule or standard used to judge whether a choice works. |
| 172 | Condition | A requirement or circumstance that affects the conclusion. |
| 173 | Conclusion | The result of the reasoning stated in the question’s context. |
| 174 | Exception | A case that departs from the stated rule. |
| 175 | Counterexample | A case that disproves a general claim. |
| 176 | Magnitude | The size of a quantity, considered separately from direction. |
| 177 | Direction of change | State whether the quantity increases, decreases or stays unchanged. |
| 178 | Initial value | The value at the stated starting point. |
| 179 | Final value | The value at the stated end point. |
| 180 | Signed change | Subtract the initial value from the final value and retain the sign. |
| 181 | Relative change | Divide the difference by the initial value when that baseline is meaningful. |
| 182 | Sequence | Give the steps or outputs in their required order. |
| 183 | Order of operations | Apply operations in the sequence indicated by grouping and precedence. |
| 184 | Exact value | Give the value without rounding or estimation. |
| 185 | Approximation | A value or model used as a close representation within stated limits. |
| 186 | Unit conversion | Use a conversion factor to change the units while keeping the quantity the same. |
| 187 | Ratio | Compare two quantities by division in the order specified. |
| 188 | Proportional reasoning | Use the way quantities scale to connect two cases. |
| 189 | Direct relationship | As one quantity increases, the other increases under the stated conditions. |
| 190 | Inverse relationship | As one quantity increases, the other decreases under the stated conditions. |
| 191 | Boundary condition | A requirement that applies at a specified boundary of the system or task. |
| 192 | Reference value | A comparison value against which the result is interpreted. |
| 193 | Domain | The inputs or values for which the model or operation applies. |
| 194 | Range of values | Identify the values between the specified limits and check endpoint inclusion. |
| 195 | At least | Includes the named value and every larger eligible value. |
| 196 | At most | Includes the named value and every smaller eligible value. |
| 197 | Exactly one | Allow one qualifying case and exclude zero and all cases with two or more. |
| 198 | Each | Apply the instruction separately to every item named. |
| 199 | All | Cover every eligible item in the group. |
| 200 | Any | Check whether the wording means one eligible item or any eligible choice. |
What the AP Physics 1 exam requires
College Board lists the regular 2027 exam for 5 May 2027. Hybrid digital. Complete multiple-choice items in Bluebook and handwrite free responses in the paper booklet after reading the prompts on screen.
| Section | Format and weight |
|---|---|
| I · Multiple choice | 42 questions in 85 minutes, worth 50%. The section includes standalone items and sets tied to a shared stimulus. |
| II · Free response | 4 questions in 95 minutes, worth 50%. There is one question each on mathematical routines, translation between representations, experimental design and analysis, and qualitative/quantitative translation. |
| Calculator policy | Permitted four-function, scientific or graphing calculators are allowed in both sections. Bluebook provides scientific and graphing Desmos calculators. |
AP is a U.S.-based subject examination programme taken by students in the United States and internationally. Practise with the College Board materials for the exact course. If you are taking the exam outside the U.S., confirm registration and local reporting time with your school or test centre. The same vocabulary strategy transfers to other national exams by matching the verb, scope and answer format to that exam’s own sample paper and scoring guidance.
Choose your system before drawing forces. For an explanation, name the law and link it to the observed change. For a graph, label axes with quantities and units, and use slope or area only after checking what the axes represent.
Translate the quantities and preserve the signs
If a force points in the negative direction you chose, show its sign in the equation and its direction in the diagram. A negative acceleration tells you the direction of acceleration. To decide whether the object is slowing down, compare that direction with the direction of the velocity.
Distinguish a slope from an area
Write the units of a proposed slope or area before assigning its meaning. The slope of a position–time graph has units of velocity. The area under a velocity–time graph has units of displacement. On an experimental graph, the units of the slope depend on both quantities you chose to plot.
Use the equations sheet actively
Locate the official equations sheet and practise choosing the equation after naming your system and conditions. An isolated momentum model and a work–energy model can both describe parts of a collision. The requested output and system boundary determine what each relationship tells you.
Worked examples for common exam instructions
Draw and calculate from a force diagram
Prompt. A 2.0 kg cart on a level track is pulled to the right by 8.0 N. A 2.0 N resistive force acts left. Draw the free-body diagram and calculate the acceleration.
Answer. Draw tension right, resistance left, the normal force upward and weight downward. The vertical forces balance. Taking right as positive, the net horizontal force is 6.0 N, so the acceleration is 3.0 m/s² rightward.
Draw only forces acting on the cart. Keep acceleration as a separate quantity rather than adding it as a force arrow.
Translate a graph into motion
Prompt. A velocity–time graph is a straight line from +4 m/s at t = 0 s to −2 m/s at t = 3 s. Determine displacement and state when direction changes.
Answer. Velocity reaches zero at 2 s. The positive area is 4 m and the negative area is −1 m, giving +3 m of displacement. Direction changes at 2 s because velocity changes sign.
If asked for total distance, add the magnitudes of the areas to get 5 m. The same graph supports both answers.
Design an experiment and explain the graph
Prompt. Design a way to estimate the spring constant of a vertical spring within its elastic range.
Answer. Record the unloaded position. Hang several known masses one at a time, wait for equilibrium and measure extension from the unloaded position. Plot mg vertically and extension horizontally. The slope estimates k because the spring force balances mg at equilibrium.
Use several loads to reveal departures from linearity. Specify the axes because reversing them changes the meaning of the slope.
Predict and justify using a relationship
Prompt. An object floats in water and is moved to a denser liquid, where it also floats. Compare the volume displaced in the two liquids.
Answer. The volume displaced decreases. The object’s weight is unchanged, so the buoyant force required for equilibrium is unchanged. In Fᵦ = ρgV, a larger liquid density therefore requires a smaller V.
Name the equilibrium condition before using the equation. It establishes which quantity stays fixed.
Use the Fencing Method to build an answer
Start within a small boundary. Answer one instruction correctly in a short sentence or a small piece of code. Add one detail at a time, checking that each addition helps satisfy the prompt. Finish by transferring the same skill to a nearby case.
Start. The cart accelerates less.
Add context. The mass doubles while the net horizontal force stays the same.
Add the reasoning or operation. Because a = Fnet/m, doubling the mass at the same net force halves the acceleration.
Transfer. Try the same explanation with the mass fixed and the force doubled. Identify the quantity held constant before describing the change.
Practice with the 200 terms
Choose three terms with different answer shapes. Cover the meaning column and say what an examiner would expect to see. Write one answer to each, then underline the exact number, evidence, explanation or code that fulfils the instruction.
Predict versus calculate
Try it. A 0.50 kg cart moving at 4.0 m/s hits a stationary 0.50 kg cart and they stick. Predict whether the pair moves faster or slower than the first cart did, then calculate its speed if net external impulse is negligible.
Check. The joined carts move more slowly. Initial momentum is 2.0 kg m/s and total mass is 1.00 kg, giving a final speed of 2.0 m/s.
On a second pass, change one number or condition and predict how the answer changes before calculating. Then use a released question and its scoring guidelines to check which parts of your reasoning were visible.
Frequently asked questions
Should I use old papers for timing?
Older questions are useful for practising representations and reasoning. For a May 2027 simulation, set the new 85- and 95-minute section limits and use 42 multiple-choice items.
Do I have to memorise every definition?
Use the terms in small groups. For each one, practise identifying the required answer and producing it. The exact instructions and official scoring guidelines for an individual item determine what that response needs.
Official sources and next reading
College Board AP Physics 1 exam format, course description and released questions · College Board AP calculator policy
AP exam command words · eduKateSG vocabulary learning guide · How to build a sentence with the Fencing Method