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Work, Energy, and Simple Machines: CBSE Class 9 Physics practice questions

Practise 50 questions on Work, Energy, and Simple Machines, free, with an explanation for each answer.

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Sample questions

Arjun pushes a loaded trolley with a steady horizontal force of 50 N50\ \text{N}. It moves 400 cm400\ \text{cm} in the direction of his push. How much work does Arjun do on the trolley?

A boy pushing a loaded trolley along the floor
  1. 20,000 J20{,}000\ \text{J}
  2. 200 J200\ \text{J}
  3. 12.5 J12.5\ \text{J}
  4. 54 J54\ \text{J}
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B. 200 J200\ \text{J}

Work done =F×s= F \times s with ss in metres: 400 cm=4 m400\ \text{cm} = 4\ \text{m}, so W=50 N×4 m=200 JW = 50\ \text{N} \times 4\ \text{m} = 200\ \text{J}. Using 400 straight from centimetres gives the trap answer 20,000 J20{,}000\ \text{J}. 12.5 J12.5\ \text{J} comes from dividing force by distance, and 54 J54\ \text{J} from adding them.

A girl lifts a dumbbell up and then lowers it slowly. While she is lowering it, what work does her force do on the dumbbell?

A girl slowly raising and lowering a dumbbell
  1. Positive, because she is applying a force
  2. Zero, because she moves it slowly
  3. It depends only on the mass of the dumbbell
  4. Negative, because the dumbbell moves opposite to her upward force
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D. Negative, because the dumbbell moves opposite to her upward force

While lowering it slowly, she still pushes upwards (about equal to its weight), but the dumbbell moves downwards. The force and displacement are opposite, so her work on it is negative. While raising it, force and displacement are in the same direction, so that work is positive. The work is not zero, because the dumbbell does move.

A 10,000 kg10{,}000\ \text{kg} jet lands on a ship's deck. A strong wire on the deck (an arresting wire) catches it and pulls back on it with a steady force of 2,00,000 N2{,}00{,}000\ \text{N}. The jet stops in 90 m90\ \text{m}. How fast was the jet moving when the wire caught it?

A jet landing on a ship's deck being slowed by an arresting wire
  1. 60 m s−160\ \text{m s}^{-1}
  2. 42.4 m s−142.4\ \text{m s}^{-1}
  3. 3600 m s−13600\ \text{m s}^{-1}
  4. 1800 m s−11800\ \text{m s}^{-1}
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A. 60 m s−160\ \text{m s}^{-1}

Work by the wire =−2,00,000 N×90 m=−1,80,00,000 J= -2{,}00{,}000\ \text{N} \times 90\ \text{m} = -1{,}80{,}00{,}000\ \text{J}. By the work-energy theorem this equals 0−12(10,000)v20 - \tfrac{1}{2}(10{,}000)v^2, so v2=2×1.8×10710,000=3600v^2 = \dfrac{2 \times 1.8 \times 10^7}{10{,}000} = 3600 and v=60 m s−1v = 60\ \text{m s}^{-1} (216 km/h). Forgetting the 12\tfrac{1}{2} gives v2=1800v^2 = 1800, about 42 m s−142\ \text{m s}^{-1}. Forgetting the square root gives 3600, and making both slips gives 1800.

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