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A particle moves on a circular path of r...

A particle moves on a circular path of radius 'r'. It completes one revolution in 40s. Calculate distances displacement in 2 min 20 s.

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To solve the problem, we need to calculate the distance traveled and the displacement of a particle moving along a circular path after a given time. Let's break it down step by step. ### Step 1: Convert the time from minutes and seconds to seconds The total time given is 2 minutes and 20 seconds. We need to convert this into seconds: - 2 minutes = 2 × 60 seconds = 120 seconds - Therefore, total time \( t = 120 + 20 = 140 \) seconds. **Hint:** Always convert time into a single unit (seconds) for easier calculations. ...
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Knowledge Check

  • A cyclist moving a car circular track of raidus 40 cm completes half a revolution in 40 s. Its average velocity is

    A
    zero
    B
    `4 pi ms^(-1)`
    C
    `2 cm s^(-1)`
    D
    `8 pi m s^(-1)`
  • A particle is moving on a circular path of radius r with uniform speed v. What is the displacement of the particle after it has described an angle of 60^(@) ?

    A
    `rsqrt(2)`
    B
    `rsqrt(3)`
    C
    r
    D
    2r
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