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A wheel initially at rest undergoes uniform angular acceleration for 10 seconds. If the angular acceleration is 2 rad/s², what is the angular displacement of the wheel at the end of the 10 seconds?
  • a)
    10 rad
  • b)
    20 rad
  • c)
    40 rad
  • d)
    100 rad
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
A wheel initially at rest undergoes uniform angular acceleration for 1...
The angular acceleration of 2 rad/s² means that the angular velocity of the wheel is increasing by 2 radians per second every second.

To find the final angular velocity of the wheel after 10 seconds, we can use the formula:

angular velocity = initial angular velocity + (angular acceleration * time)

Since the wheel is initially at rest, the initial angular velocity is 0 rad/s.

angular velocity = 0 + (2 rad/s² * 10 s)
= 20 rad/s

Therefore, the final angular velocity of the wheel after 10 seconds is 20 rad/s.
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Community Answer
A wheel initially at rest undergoes uniform angular acceleration for 1...
The angular displacement (θ) of an object undergoing uniform angular acceleration can be calculated using the formula:
θ = ω₀t + (1/2)αt²
where:
θ = angular displacement,
ω₀ = initial angular velocity,
t = time, and
α = angular acceleration.
Since the wheel is initially at rest (ω₀ = 0), the formula simplifies to:
θ = (1/2)αt²
Substituting the given values:
θ = (1/2) * 2 rad/s² * (10 s)²
θ = 20 rad
Therefore, the angular displacement of the wheel at the end of 10 seconds is 20 radians.
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