Asked by Megan
A turntable reaches an angular speed of 33.3 rpm, in 2.0 s, starting from rest.
(a) Assuming the angular acceleration is constant, what is its magnitude?
(b) How many revolutions does the turntable make during this time interval?
(a) Assuming the angular acceleration is constant, what is its magnitude?
(b) How many revolutions does the turntable make during this time interval?
Answers
Answered by
MathMate
a.
Angular acceleration
=(ωfinal-ωinitial)/time
=(33.3*2π radians/60 sec. - 0)/2 sec.
= 1.74 rad/s/s
b.
Number of turns
= (ωfinal+ωinitial)/2 * time radians
note: ω is in rad/s
Angular acceleration
=(ωfinal-ωinitial)/time
=(33.3*2π radians/60 sec. - 0)/2 sec.
= 1.74 rad/s/s
b.
Number of turns
= (ωfinal+ωinitial)/2 * time radians
note: ω is in rad/s
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