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A 114 kg man balances on a rope between two walls. Each half of the rope makes a different angle relative to horizontal as shown. In this case, angle θL = 71 degrees while angle θR = 25 degrees. (A) What is the tension in the left side of the rope? (B) What is the tension in the right side of the rope?
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Use \[{\sum} Fx=0\ and\ {\sum} Fy=0\] Let Tl=Tension of rope on left, and Tr=Tension of rope on right tl=angle on left tr=angle on right g=acceleration due to gravity Then Tl sin(tl)+Tr sin(tr) - 114g = 0 ...(1) Tl cos(tl) - Tr cos(tr) = 0 ...(2) tl and tr are known numberical values, so substitute in (1) and (2) to solve for Tl and Tr.
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