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The wheel of a car is rotating at the ra...

The wheel of a car is rotating at the rate of 1200 revolutions per minute. On pressing the accelerator for 10 seconds, it starts rotating at 4500 revolutions/minute. The angular acceleration of the wheel is

A

`0 ("radian")/("sec"^2)`

B

`1880("degrees")/("sec"^2)`

C

`40("radian")/("sec"^2)`

D

`1980 ("degree")/("sec"^2)`

Text Solution

Verified by Experts

The correct Answer is:
D

`alpha = (omega_2 - omega_1)/(t) = (2pi(n_2 - n_1))/(t), " " n_2 = (4500)/60 = 75 (rev)/(sec) , n_1 = (1200)/60= 20 (rev)/(sec)`
[Revolution = `2pi` Radian=`360^@`., `alpha = ((75 - 20))/(10) xx 360^@ ("degree")/("sec"^2) = 1980 ("degree")/("sec"^2)`
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