grinding wheel attend a velocity 20 Radian per second in 5 seconds starting from days find the number of revolutions made by the wheel
Answers
Answered by
68
It should be “……starting from rest……”
Angular acceleration of wheel is
α = (ωf - ωi) / t
= (20 rad/s - 0) / (5 s)
= 4 rad/s²
θ = (ωi × t) + 0.5αt²
= 0 + (0.5 × 4 rad/s² × (5 s)²)
= 50 rad
Number of revolutions = 50 rad / (2 π rad) ≈ 8
Wheel made 8 revolutions in 5 seconds
Angular acceleration of wheel is
α = (ωf - ωi) / t
= (20 rad/s - 0) / (5 s)
= 4 rad/s²
θ = (ωi × t) + 0.5αt²
= 0 + (0.5 × 4 rad/s² × (5 s)²)
= 50 rad
Number of revolutions = 50 rad / (2 π rad) ≈ 8
Wheel made 8 revolutions in 5 seconds
Answered by
16
Answer:
25/pi
Explanation:
u = 0
v = 20 rad/s
t = 5 s
s =( v + u)/2 * t
=(20+0)/2 * 5
= 10 * 5
=50 rad
No. of revolutions = 50rad/2pi ....(1 revolution = 2 pi )
=25/pi revolutions / sec
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