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Practice — Kinematics • Applications of integration in kinematics

Kinematics by integration and distance: check 1
Difficulty: ★★☆
4845 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O1

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 4\right) \left(t - 1\right)\) m/s for \(0\le t\le 5\), with t measured in seconds.

Find the first rest time.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: review variant 1
Difficulty: ★★☆
4846 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O1-V1

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 6\right) \left(2 t - 4\right)\) m/s for \(0\le t\le 8\), with t measured in seconds.

Find the first rest time.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: check 2
Difficulty: ★★☆
4847 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O2

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 6\right) \left(2 t - 4\right)\) m/s for \(0\le t\le 8\), with t measured in seconds.

Find the second rest time.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: review variant 2
Difficulty: ★★☆
4848 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O2-V1

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 4\right) \left(3 t - 9\right)\) m/s for \(0\le t\le 7\), with t measured in seconds.

Find the second rest time.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: check 3
Difficulty: ★★☆
4849 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O3

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 4\right) \left(3 t - 9\right)\) m/s for \(0\le t\le 7\), with t measured in seconds.

Find the net displacement over the complete interval.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: review variant 3
Difficulty: ★★☆
4850 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O3-V1

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 3\right) \left(t - 1\right)\) m/s for \(0\le t\le 4\), with t measured in seconds.

Find the net displacement over the complete interval.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: check 4
Difficulty: ★★☆
4851 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O4

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 3\right) \left(t - 1\right)\) m/s for \(0\le t\le 4\), with t measured in seconds.

Find the total distance over the complete interval.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

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Kinematics by integration and distance: review variant 4
Difficulty: ★★☆
4852 • M4U-EXT-QP-0606-MOTION-INTEGRALS-O4-V1

Maths4U Original · Short practice

A particle has velocity \(v(t)=\left(t - 5\right) \left(2 t - 4\right)\) m/s for \(0\le t\le 7\), with t measured in seconds.

Find the total distance over the complete interval.

Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.

Log in to check answers and record progress. You can still view solutions.
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