(a + b)2x2 – 8(a2- 62)x - 20(a - b)2 = 0
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Answer:
Answer :
Angle between Force and displacement = 60°
Given :
Displacement of body, s = 5 m
Force applied, F = 50 N
Work done, W = 125 J
To find :
Angle between Force and displacement, θ = ?
Formula required :
Work done is given by the scalar product of Force and displacement vector
W = F s cos θ
[ where W is the work done, F is the force applied, s is the displacement and θ is the angle between Force and displacement vector ]
Solution :
Using formula
→ W = F s cos θ
→ 125 = ( 50 ) ( 5 ) cos θ
→ 125 = 250 cos θ
→ cos θ = 125 / 250
→ cos θ = 1 / 2
also, cos 60° = 1 / 2, therefore,
→ θ = 60°
Hence,
Angle between Force and displacement will be 60° .
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