The tip of second’s hand of a clock take 60 seconds to to move once on the circular dial of the clock. If the radius of the dial of the cloc

Question

The tip of second’s hand of a clock take 60 seconds to to move once on the circular dial of the clock. If the radius of the dial of the clock be 10.5 cm, calculate the speed of the tip of the second’s hand of the clock.

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Trung Dũng 3 years 2021-08-23T13:03:23+00:00 1 Answers 0 views 0

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    2021-08-23T13:04:44+00:00

    Answer:

    ( About ) 1.1 cm / s

    Explanation:

    We know that the time it takes the clock’s second hand to move is 60 seconds. Respectively the radius of this clock is given to be 10.5 centimeters.

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    Let us apply the formula speed = distance traveled / time. Here the ” distance traveled ” is the circumference of the clock, or 2πr – where we can pose π as 3.14. In other words, Speed = 2πr / time. Substitute known values to solve for the Speed,

    S = 2 * 3.14 * 10.5 / 60,

    Speed = ( About ) 1.1 cm / s

    Hope that helps!

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