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Resolving the components of mg along horizontal and vertical ie, mg sin θ and mg cos θ.
Component mg sin θ moves the block in forward direction for this we have
mg sin θ > f ________(i)
Also, mg cos θ+R=mg
or R=mg(1−cosθ)
and f=μR=μmg(1−cosθ) _______(ii)
From Equations. (i) and (ii), we have
mg sin θ > μmg (1 cosθ)
sin θ > μ (1−cosθ)
or 2 sin θ/2 cosθ²>μ 2 sin2 θ/2
cosθ/2/ sinθ/2 > μ or cot θ/2 > μ
B) Greater than μ
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what did the first one sais
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