the seconds hand of watch is 2 cm long. what is velocity of its tip?
Answers
Answered by
70
The circular path of the tip of the watch is, d = 2 × π × r = 2 × 3.14 × 2 = 12.56 cm
The time in which the tip covers one revolution, t = 60 s
So,
The speed of the tip is,v = 12.56/60 = 0.21 cm/s
The time in which the tip covers one revolution, t = 60 s
So,
The speed of the tip is,v = 12.56/60 = 0.21 cm/s
Answered by
67
It's average velocity will be zero as there will be no displacement after one rotation. But if you are asking about the speed then here is your solution :-
Distance travelled by tip in one rotation = 2pi*r
= 2 * 22/7 * 2 = 88/7 cm
Time = 1 min = 60 seconds
So, Speed = 88/(60*7) = 88/420 cm/sec = 0.209 cm/sec or 0.21 cm/sec
<Hope it helps>
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Distance travelled by tip in one rotation = 2pi*r
= 2 * 22/7 * 2 = 88/7 cm
Time = 1 min = 60 seconds
So, Speed = 88/(60*7) = 88/420 cm/sec = 0.209 cm/sec or 0.21 cm/sec
<Hope it helps>
<<Please mark it as brainliest>>
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