Fundamentals of Physics Extended (10th Edition)

Published by Wiley
ISBN 10: 1-11823-072-8
ISBN 13: 978-1-11823-072-5

Chapter 12 - Equilibrium and Elasticity - Problems - Page 347: 28a

Answer

$x = 1.50~m$

Work Step by Step

To find the maximum value of $x$, we can assume that the tension in the wire is $T = 500~N$ To find the maximum value of $x$, we can consider the torque about the rotation axis at the hinge: $\sum \tau_i = 0$ $L~T~sin~150^{\circ}-(1.50~m)(200~N)-x~(300~N) = 0$ $x~(300~N) = L~T~sin~150^{\circ}-(1.50~m)(200~N)$ $x = \frac{(3.00~m)~(500~N)~sin~150^{\circ}-(1.50~m)(200~N)}{300~N}$ $x = 1.50~m$
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