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Describing Motion Around Us: CBSE Class 9 Physics practice questions

Practise 50 questions on Describing Motion Around Us, free, with an explanation for each answer.

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Sample questions

This puzzle is like one from Ganitakaumudi, a 14th-century Indian maths book. Two messengers start 240 yojanas apart and walk towards each other. One covers 7 yojanas a day and the other covers 5 yojanas a day. After how many days do they meet?

Two messengers walking towards each other from villages 240 yojanas apart
  1. 120 days
  2. 48 days
  3. About 34 days
  4. 20 days
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D. 20 days

Together they close the gap by 7 + 5 = 12 yojanas per day, so they meet after 24012=20\dfrac{240}{12} = 20 days (by then one has walked 140 yojanas and the other 100). 120 days uses the difference 7 − 5, which would fit only if they walked the same way; 48 and about 34 days use one messenger's speed alone. Speed as distance ÷ time was known in India at least from the Aryabhatiya (5th century CE).

Kabir's family drives 150 km east from town A to town B in 2 h, then drives 150 km west back to A in 3 h. What are the average speed and the average velocity for the whole trip?

A car driving between two towns 150 km apart
  1. 62.5 km h−162.5\ \text{km h}^{-1} and 0 km h−10\ \text{km h}^{-1}
  2. 60 km h−160\ \text{km h}^{-1} and 0 km h−10\ \text{km h}^{-1}
  3. 60 km h−160\ \text{km h}^{-1} and 60 km h−160\ \text{km h}^{-1} towards the east
  4. 0 km h−10\ \text{km h}^{-1} and 60 km h−160\ \text{km h}^{-1}
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B. 60 km h−160\ \text{km h}^{-1} and 0 km h−10\ \text{km h}^{-1}

Average speed = total distancetime interval=150+1502+3=3005=60 km h−1\dfrac{\text{total distance}}{\text{time interval}} = \dfrac{150 + 150}{2 + 3} = \dfrac{300}{5} = 60\ \text{km h}^{-1}. The family ends where it started, so the displacement is zero and the average velocity is 0 km h−10\ \text{km h}^{-1}. 62.5 km/h comes from averaging the two leg speeds (75 and 50 km/h), which is wrong because the legs took different times.

The velocity–time graph is for a scooter on a straight road. What is its displacement from 0 s to 8 s?

Velocity-time graph of a scooter with the area under the line shaded
  1. 128 m
  2. 48 m
  3. 32 m
  4. 80 m
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D. 80 m

Displacement = shaded area = rectangle + triangle = (4×8)+12×8×(16−4)=32+48=80 m(4 \times 8) + \tfrac{1}{2} \times 8 \times (16 - 4) = 32 + 48 = 80\ \text{m}. 128 m multiplies the final velocity by the time, as if the scooter had moved at 16 m/s throughout; 48 m and 32 m each leave out one part of the area.

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