The area under an acceleration-time graph gives
Correct answer: Velocity change
Why: Integrating acceleration over time gives change in velocity.
Answer original AP-style diagnostic questions, review explanations, and identify the next unit to study.
These are original practice questions, not copied College Board items. Use official released questions for final calibration.
The interactive set keeps answers hidden while you work. This review section remains crawlable and gives every student a complete correction path after the attempt.
Correct answer: Velocity change
Why: Integrating acceleration over time gives change in velocity.
Correct answer: Zero
Why: Net external torque equals the time rate of change of angular momentum.
Correct answer: Increase
Why: T=2π√(m/k), so period grows with √m.
Practising with a calculator you will not be handed is the most common way a practice score stops predicting an exam score. Set each practice block up to match the section it rehearses.
| Section or part | What you may use | What that means for your work |
|---|---|---|
| Multiple choice | Four-function, scientific, or graphing calculator | Allowed throughout, though most items are symbolic or proportional. |
| Free response | Four-function, scientific, or graphing calculator | The hard parts are calculus, not arithmetic. Expect to integrate and differentiate by hand. |
| Provided for the whole exam | Equations and constants table | Both sections. Note that the table gives you relationships, not the calculus you must do with them. |
Vector motion and calculus
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Newton's laws and differential models
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Line integrals and energy
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Systems, impulse, collisions
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Rigid-body rotation
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Angular conservation
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Differential equations and SHM
Required: practice one recognition question, one direct application, and one mixed prompt that requires you to choose this unit without being told.
Each answer shows a relationship between course knowledge and an exam decision. A miss may mean that a definition is unclear, a representation was misread, or the right method was not selected. Compare each miss with these AP Physics C: Mechanics priorities before choosing the next unit or practice set.
The published format is 42 questions on multiple choice and 4 questions on free response. Multiple choice — About 2 minutes each. Many are one derivative or one integral away from the answer - spot which. Free response — About 24 minutes each. These are long derivation chains where later parts depend on earlier symbols.
This course publishes no percentage weightings, so practise by course priority: Differential equations from Newton's laws; Moment of inertia; Energy and momentum system boundaries. Then mix those with the units you have not touched in a fortnight.
Only where the exam allows one, and practising otherwise builds the wrong habit. Multiple choice: Allowed throughout, though most items are symbolic or proportional. Free response: The hard parts are calculus, not arithmetic. Expect to integrate and differentiate by hand. Provided for the whole exam: Both sections. Note that the table gives you relationships, not the calculus you must do with them.
Applying constant-acceleration kinematics to a variable force such as drag or a spring. If the force depends on position or velocity, you need a differential equation.
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