if o is in equilibrium then tension t1 and t2 are tan37=3/4
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100) option c is correct
101) option b is the correct answer
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Concept:
- Splitting the vector into its components
- Forces at equilibrium
Given:
- tan 37° = 3/4
- The tension acting downwards = 100N
Find:
- Tensions T₁ and T₂
Solution:
T₁ cos 53° + T₂ cos 37° = net force acting downwards
T₁ cos 53° + T₂ cos 37° = 100
0.6 T₁ + 0.8 T₂ = 100
The horizontal components of the forces are balancing each other to keep the system in equilibrium.
T₁ cos 37° = T₂ cos 53°
0.8 T₁ = 0.6 T₂
4 T₁ = 3 T₂
T₁ = 0.75 T₂
0.6 * 0.75 T₂+ 0.8 T₂ = 100
1.25T₂ = 100
T₂ = 80N
T₁ = 0.75 T₂ = 0.75 * 80
T₁ = 60N
Tensions T₁ and T₂ are 60N and 80N respectively. The correct option is 2).
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