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sanjay_bothra06 (0)

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A boy is hanging from a horizontal branch of a tree. The tension in the arms will be maximum,when angle between the arm is ? 
    
v_gurucharan (283)

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PLS. REPHRASE YOUR QUES

Stay Hungry. Stay Foolish.
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Prakriteesh (153)

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 Let the angle between the two arms be 2.  When u draw d free body diagram u 'll find that the vertically downward vector mg (weight of the boy) bisects this angle (if the two arms are equal).  So, angle between each of the two arms with mg is . Let the tension in each arm be T.
             So, for vertical equilibrium,
                      Tcos + Tcos = mg
                So,                 T = mg/2cos
                So, when cos is least, i.e when  = 90 degree,  then tension T is the maximum.
                     So, the required angle is 2 = 2X90 degree = 180 degree 

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001sri (129)

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as u go close to 180degree tension increases
but u cant go for it as tension will tends towards infinite.

t

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edison (4583)

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You are absolutely right prakriteesh.

Infact when angle is 180 the tension tends to be infinite.

The Scientist does not study nature because it is useful; he studies it because he delights in it, & he delights in it because it is beautiful. If nature were not beautiful, it would not be worth knowing, life would not be worth living. Ofcourse I do not here speak of that beauty that strikes the senses, the beauty of qualities & appearances; not that I undervalue such beauty, far from it, but it has nothing to do with science; I mean that profounder beauty which comes from the harmoniuos order of the parts, & which a pure intelligence can grasp.
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vish0001 (493)

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Let us suppose that the angle between the arms is  2.  
 
upon drawing the FBD, it's apparent that the vertically downward vector mg is bisecting this angle assuming that the two arms are of equal length.  So, angle between each of the two arms with mg is . Let the tension in each arm be T.
             So, balancing the forces in vertical direction,
                      Tcos + Tcos = mg
            thus        T = mg/2cos
            thus ::      when cos is least, i.e when  = 90 degree,  then tension T is the maximum.
                     So, the required angle is 2 = 2X90 degree = 180 degree



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