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How Forces Affect Motion: CBSE Class 9 Physics practice questions

Practise 50 questions on How Forces Affect Motion, free, with an explanation for each answer.

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Sample questions

A weightlifter holds a barbell steady above her head. The bar has a mass of 20 kg and a 15 kg plate is fixed on each side. What upward force must she apply? (Take g=9.8 m s−2g = 9.8\ \text{m s}^{-2}.)

A weightlifter holding a barbell with a plate on each side above her head
  1. 343 N
  2. 50 N
  3. 196 N
  4. 490 N
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D. 490 N

Total mass =20+15+15=50 kg= 20 + 15 + 15 = 50\ \text{kg}. Weight =mg=50×9.8=490 N= mg = 50 \times 9.8 = 490\ \text{N} downwards. To keep the barbell steady the forces must be balanced, so she pushes 490 N upwards. 343 N counts only one plate, 196 N counts only the bar, and 50 N is the mass, not a force.

A gun of mass 4 kg fires a bullet of mass 50 g with a force of 6 N. What is the initial acceleration of the bullet?

Animation of a toy gun recoiling backwards as a bullet flies forwards, with arrows on each
  1. 0.12 m s−20.12\ \text{m s}^{-2}
  2. 1.5 m s−21.5\ \text{m s}^{-2}
  3. 120 m s−2120\ \text{m s}^{-2}
  4. 0.3 m s−20.3\ \text{m s}^{-2}
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C. 120 m s−2120\ \text{m s}^{-2}

50 g=0.05 kg50\ \text{g} = 0.05\ \text{kg}, so a=60.05=120 m s−2a = \dfrac{6}{0.05} = 120\ \text{m s}^{-2}. By Newton's third law the bullet pushes the gun back with the same 6 N, giving the gun only 64=1.5 m s−2\dfrac{6}{4} = 1.5\ \text{m s}^{-2} (that option is the gun's value). Equal forces, unequal masses, so unequal accelerations. 0.12 comes from using 50 kg, and 0.3 from multiplying force by mass.

The same 1200 kg car is moving towards the east. What net force acts on it from B to C (10 s to 16 s)?

Velocity-time graph of a car rising from 0 to 12 m/s in 4 s, constant until 10 s, then falling to 0 at 16 s
  1. 2400 N towards the east
  2. 1440 N towards the west
  3. 2400 N towards the west
  4. Zero, because the car is coming to rest
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C. 2400 N towards the west

u=12 m s−1u = 12\ \text{m s}^{-1}, v=0v = 0, t=16−10=6 st = 16 - 10 = 6\ \text{s}, so a=0−126=−2 m s−2a = \dfrac{0 - 12}{6} = -2\ \text{m s}^{-2}. F=ma=1200×(−2)=−2400 NF = ma = 1200 \times (-2) = -2400\ \text{N} The minus sign means the force acts opposite to the motion, i.e. towards the west. 'East' is the sign slip, 1440 N uses t=10t = 10 s read off the axis instead of the 6 s interval, and the car is slowing down, so the force is not zero.

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