A body of mass 1kg and carrying positive charge 0.01C
horizontal. An electric field Eis applied to stop the body.
is sliding down an inclined plane of angle 30° with the
If the coefficient of friction between the body and the
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In equilibrium
N=Eqsin30+mgcos30−−−−−−−(1) and
f+Eqcos30=mgsin30−−−−−−−(2)
Maximum static function is μN
⇒f=μN
μN+Eqcos30=mgsin30−−−−−−−(3)
Solving (1), (2) and (3)
− EEqcos3 /u+ mgsin30/u =Eqsin30+mgcos30
E( qqcos3/y +qsin30)=mg(−cos30+ sin30/u)
$$E\times (0\cdot 01)(\dfrac {\sqrt 3\times 2\sqrt 3}{2}+\dfrac {1}{2})=1\times
10(\dfrac {-\sqrt 3}{2}+\dfrac {1}{2}2\sqrt 3)$$
E×0⋅01×5 2/7 10×( √3/2)
E= 10√30/0.01×7
= 1000√3/7
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