a block of mass m is placed on the top of a bigger block of mass 2m which is placed on a surface the coefficient of friction between all surfaces is mu =1
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Answer:
Weight of the body = mg.
Let the Horizontal Force be L.
∴ Resultant Force = √(L² + m²g²)
Now, we know that,
L ≤ friction (because body is not moving)
∴ L = friction = μmg (Maximum)
⇒ F ≤ √(μ²m²g² + m²g²)
∴ F ≤ mg√(μ²+ 1)
Now, This F will make angle θ with the Horizontal which will give FCosθ.
∴ F = mg - F Sinθ
∵ θ should always be less than 90° therefore, it can always be less than 1.
∴ F ≥ mg
∴ Mg ≤ F ≤ Mg√(1+µ2)
Hence, Option (c). is correct.
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