Question

k3=10N N/m 2. The rod link is pinned at O, and as a result of the angular velocity \(\theta'= - \frac{N3}{100} \text{Rad/s}\), and angular acceleration \(\theta''= -\frac{N}{10} \text{Rad/s}^2\) it drives the rod bushing P for a short distance along the rod guide \(r = (2\sin\theta)\) where \(\theta\) is in radian, and r is in m. Determine the velocity and force components and reaction force between pin when \(\theta = N2^\circ\) N:27 N2:07 N3:107 m=N/10 kg r 0 N2°

          k3=10N N/m
2. The rod link is pinned at O, and as a result of the angular velocity \(\theta'= - \frac{N3}{100} \text{Rad/s}\), and angular acceleration
\(\theta''= -\frac{N}{10} \text{Rad/s}^2\) it drives the rod bushing P for a short distance along the rod guide \(r = (2\sin\theta)\) where \(\theta\) is in
radian, and r is in m. Determine the velocity and force components and reaction force between pin when \(\theta = N2^\circ\)
N:27
N2:07
N3:107
m=N/10 kg
r
0
N2°

k3=10N N/m
2. The rod link is pinned at O, and as a result of the angular velocity θ'= - (N3)/(100)Rad/s, and angular acceleration
θ”= -(N)/(10)Rad/s^2 it drives the rod bushing P for a short distance along the rod guide r = (2sinθ) where θ is in
radian, and r is in m. Determine the velocity and force components and reaction force between pin when θ = N2^∘
N:27
N2:07
N3:107
m=N/10 kg
r
0
N2°

Added by Maurice P.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Nicholas Mogoi

Step 1

First, let's find the velocity component of the rod bushing P. The angular velocity is given by θ' = -N3/100 Rad/s. When θ = N2° = 7°, we can substitute N3 = 107 into the equation to find the angular velocity at this position: θ' = -N3/100 = -107/100 = -1.07 Show more…

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Thanks for your feedback!

K3 = 1 N/m The rod link is pinned at O, and as a result of the angular velocity Î¸' = -N3/100 Rad/s, and angular acceleration Î¸'' = -N/10 Rad/s^2, it drives the rod bushing P for a short distance along the rod guide r = (2sin Î¸), where Î¸ is in radians, and r is in meters. Determine the velocity and force components and reaction force between the pin when Î¸ = N2Â°. N = 27, N2 = 7, N3 = 107 m = N/10 kg^2