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Recall
Constant-acceleration equations — objective 1
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{3m}{s}\) and has constant acceleration \(\displaystyle \frac{1m}{s^{2}}\) to the right for 3 s. Take right as positive.
Find its final velocity in m/s.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Fresh review variant
Constant-acceleration equations — objective 1
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{4m}{s}\) and has constant acceleration \(\displaystyle \frac{2m}{s^{2}}\) to the right for 4 s. Take right as positive.
Find its final velocity in m/s.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Method
Constant-acceleration equations — objective 2
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{4m}{s}\) and has constant acceleration \(\displaystyle \frac{2m}{s^{2}}\) to the right for 4 s. Take right as positive.
Find its displacement in m.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Fresh review variant
Constant-acceleration equations — objective 2
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{5m}{s}\) and has constant acceleration \(\displaystyle \frac{3m}{s^{2}}\) to the right for 5 s. Take right as positive.
Find its displacement in m.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Apply
Constant-acceleration equations — objective 3
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{5m}{s}\) and has constant acceleration \(\displaystyle \frac{3m}{s^{2}}\) to the right for 5 s. Take right as positive.
Find its average velocity during this interval in m/s.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Fresh review variant
Constant-acceleration equations — objective 3
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{6m}{s}\) and has constant acceleration \(\displaystyle \frac{4m}{s^{2}}\) to the right for 6 s. Take right as positive.
Find its average velocity during this interval in m/s.
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Check understanding
Constant-acceleration equations — objective 4
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{6m}{s}\) and has constant acceleration \(\displaystyle \frac{4m}{s^{2}}\) to the right for 6 s. Take right as positive.
Find the increase in the square of its speed, in \(\displaystyle \frac{m^{2}}{s^{2}}\).
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.
Fresh review variant
Constant-acceleration equations — objective 4
Maths4U Original · Short practice
A particle initially moves right at \(\displaystyle \frac{7m}{s}\) and has constant acceleration \(\displaystyle \frac{1m}{s^{2}}\) to the right for 2 s. Take right as positive.
Find the increase in the square of its speed, in \(\displaystyle \frac{m^{2}}{s^{2}}\).
Enter one exact number or fraction unless the question specifies rounding. Use the requested units and positive direction; enter the number without its unit. Angles here use degrees. Give full reasoning separately for written problems.