The velocity and acceleration of the belt running between the motor A and the pulley B are v = 16" and a = -9" respectively. Determine the angular velocities and angular accelerations of pulleys B and C. 250 - -100 A B - 300- v, a Dimensions in mm

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Chapter7: Rotational Motion And The Law Of Gravity
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The topic is all about the Angular Motion of Particles. Please use pen and paper to solve and also use three decimal places. Please show the conversion solution. Thank you. 

Here are the formulas:

θ=θ_o+ω_o t+1/2 αt^2

ω=ω_0+αt

ω^2=ω_o^2+2α(θ-θ_o)

considering the tangential and normal components of the acceleration in a curvilinear motion of particles:

a_t=rα

a_n=rω^2=vω

The angular motion may be derived from the translational motion of particles by considering the given circle:

s=rθ

ds/dt=r dθ/dt           or          v=rω

dv/dt=r dω/dt           or         a=rα

The velocity and acceleration of the belt running between the motor A and the pulley B are
v = 16" and a = -9, respectively. Determine the angular velocities and angular
accelerations of pulleys B and C.
-100
250
A
B
V, a
Dimensions in mm
00-
Transcribed Image Text:The velocity and acceleration of the belt running between the motor A and the pulley B are v = 16" and a = -9, respectively. Determine the angular velocities and angular accelerations of pulleys B and C. -100 250 A B V, a Dimensions in mm 00-
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