Physics, asked by dremaster7285, 10 months ago

In the above question, ifu=sqrt(gR) then (a) after rotating an angle theta , velocity of the bob becomes zero. Find the value of theta . (b) If mass of the bob is 'm' then what is the tension in the string when velocity becomes zero?

Answers

Answered by KomalSrinivas
1

The angle and tension in the string when velocity is zero is:

  • Given, u=\sqrt{gR}
  • After rotating an angle Θ, velocity of the bob becomes zero.
  • Height at which ball is present, h = \frac{u^2}{2g} =\frac{gR}{2g} = \frac{R}{2}
  • But, height h= R (1 - cos Θ )
  • Equating both equations, we get: R (1 - cos Θ ) = R/2

                                                               ⇒ Θ = 60°

  • If mass of bob = m , tension in the string = T = mg cos Θ = mg/2
  • Answers are  Θ = 60°  and T=mg/2
Answered by Anonymous
0

Answer:

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