Q1 · theory
A body continues in uniform motion unless acted on by a net force. This is:
Q2 · theory
ΣF = ma is:
Q3 · theory
Action and reaction forces act on:
Q4 · theory
Work done by a force is zero when displacement is:
Q5 · theory
Kinetic energy is:
Q6 · theory
Momentum is conserved in:
Q7 · theory
Elastic collision conserves:
Q8 · theory
SI unit of power is:
Q9 · theory
Centripetal acceleration is:
Q10 · theory
For SHM, restoring force is:
Q11 · theory
Time period of mass-spring is:
Q12 · theory
Simple pendulum period (small angle) depends on:
Q13 · theory
Projectile max range on flat ground at:
Q14 · theory
At highest point of projectile, vertical velocity is:
Q15 · theory
Friction always:
Q16 · theory
Static friction can be:
Q17 · theory
Impulse equals:
Q18 · theory
Center of mass of a uniform ring is at:
Q19 · theory
In pure rolling without slipping, v =:
Q20 · theory
Torque τ =:
Q21 · theory
Angular momentum L =:
Q22 · theory
Gravitational potential energy near Earth:
Q23 · theory
Escape velocity from Earth surface is about:
Q24 · theory
Kepler's 2nd law implies:
Q25 · theory
Kepler's 3rd law:
Q26 · theory
Coefficient of restitution e = 1 means:
Q27 · theory
Work–energy theorem states:
Q28 · theory
A force is conservative if:
Q29 · theory
In uniform circular motion, speed is:
Q30 · theory
Net work in uniform circular motion by centripetal force is:
Q31 · theory
Dimensional formula of force:
Q32 · theory
1 horsepower is approximately:
Q33 · theory
Moment of inertia of thin ring about axis through center ⊥ plane:
Q34 · theory
Parallel axis theorem:
Q35 · theory
For free fall from rest, distance ∝:
Q36 · theory
Relative velocity of approach before elastic 1D collision of equal masses becomes after collision:
Q37 · theory
Weightlessness in orbit is due to:
Q38 · theory
Banking of roads reduces reliance on:
Q39 · theory
Amplitude of SHM is:
Q40 · theory
Phase difference between v and a in SHM is:
Q41 · theory
Total energy in SHM is proportional to:
Q42 · theory
Inelastic collision example:
Q43 · theory
Average velocity equals instantaneous when:
Q44 · theory
Slope of v–t graph gives:
Q45 · theory
Area under F–t graph is:
Q46 · theory
Area under F–x graph is:
Q47 · theory
g decreases with altitude roughly as:
Q48 · theory
Reduced mass of m1, m2:
Q49 · theory
Radians in one full rotation:
Q50 · theory
Power is also equal to:
Q51 · numerical
A body starts with u = 10 m/s and acceleration a = 2 m/s². Velocity after 2 s is:
Q52 · numerical
A body starts with u = 11 m/s and acceleration a = 3 m/s². Velocity after 3 s is:
Q53 · numerical
A body starts with u = 12 m/s and acceleration a = 4 m/s². Velocity after 4 s is:
Q54 · numerical
A body starts with u = 13 m/s and acceleration a = 5 m/s². Velocity after 2 s is:
Q55 · numerical
A body starts with u = 14 m/s and acceleration a = 2 m/s². Velocity after 3 s is:
Q56 · numerical
A body starts with u = 15 m/s and acceleration a = 3 m/s². Velocity after 4 s is:
Q57 · numerical
A body starts with u = 16 m/s and acceleration a = 4 m/s². Velocity after 2 s is:
Q58 · numerical
A body starts with u = 17 m/s and acceleration a = 5 m/s². Velocity after 3 s is:
Q59 · numerical
Mass m = 5 kg has acceleration 3 m/s². Net force is:
Q60 · numerical
Mass m = 6 kg has acceleration 4 m/s². Net force is:
Q61 · numerical
Mass m = 2 kg has acceleration 5 m/s². Net force is:
Q62 · numerical
Mass m = 3 kg has acceleration 6 m/s². Net force is:
Q63 · numerical
Mass m = 4 kg has acceleration 3 m/s². Net force is:
Q64 · numerical
Mass m = 5 kg has acceleration 4 m/s². Net force is:
Q65 · numerical
Mass m = 6 kg has acceleration 5 m/s². Net force is:
Q66 · numerical
Mass m = 2 kg has acceleration 6 m/s². Net force is:
Q67 · numerical
KE of mass 2 kg moving at 5 m/s is:
Q68 · numerical
KE of mass 3 kg moving at 6 m/s is:
Q69 · numerical
KE of mass 4 kg moving at 7 m/s is:
Q70 · numerical
KE of mass 5 kg moving at 8 m/s is:
Q71 · numerical
KE of mass 2 kg moving at 4 m/s is:
Q72 · numerical
KE of mass 3 kg moving at 5 m/s is:
Q73 · numerical
KE of mass 4 kg moving at 6 m/s is:
Q74 · numerical
KE of mass 5 kg moving at 7 m/s is:
Q75 · numerical
Momentum of 3 kg mass at 5 m/s is:
Q76 · numerical
Momentum of 4 kg mass at 6 m/s is:
Q77 · numerical
Momentum of 5 kg mass at 7 m/s is:
Q78 · numerical
Momentum of 3 kg mass at 8 m/s is:
Q79 · numerical
Momentum of 4 kg mass at 5 m/s is:
Q80 · numerical
Momentum of 5 kg mass at 6 m/s is:
Q81 · numerical
Momentum of 3 kg mass at 7 m/s is:
Q82 · numerical
Momentum of 4 kg mass at 8 m/s is:
Q83 · numerical
Mass 1 kg on spring k = 120 N/m. Period is approximately:
Q84 · numerical
Mass 2 kg on spring k = 130 N/m. Period is approximately:
Q85 · numerical
Mass 3 kg on spring k = 140 N/m. Period is approximately:
Q86 · numerical
Mass 4 kg on spring k = 100 N/m. Period is approximately:
Q87 · numerical
Mass 1 kg on spring k = 110 N/m. Period is approximately:
Q88 · numerical
Mass 2 kg on spring k = 120 N/m. Period is approximately:
Q89 · numerical
Mass 3 kg on spring k = 130 N/m. Period is approximately:
Q90 · numerical
Mass 4 kg on spring k = 140 N/m. Period is approximately:
Q91 · numerical
Projectile speed 20 m/s at 45° (take g=10). Max range is:
Q92 · numerical
Projectile speed 21 m/s at 45° (take g=10). Max range is:
Q93 · numerical
Projectile speed 22 m/s at 45° (take g=10). Max range is:
Q94 · numerical
Projectile speed 23 m/s at 45° (take g=10). Max range is:
Q95 · numerical
Projectile speed 24 m/s at 45° (take g=10). Max range is:
Q96 · numerical
Projectile speed 25 m/s at 45° (take g=10). Max range is:
Q97 · numerical
Projectile speed 26 m/s at 45° (take g=10). Max range is:
Q98 · numerical
Projectile speed 27 m/s at 45° (take g=10). Max range is:
Q99 · numerical
Projectile speed 28 m/s at 45° (take g=10). Max range is:
Q100 · numerical
Projectile speed 29 m/s at 45° (take g=10). Max range is: