A block of mass 2 kg is placed on the floor. The coefficient of static friction is 0.4. Force of 2.8 N is applied on the block. The force of friction between the block and the floor is (g = 9.8 m/s2)*
(1) 2.8 N (2) 7.84 N (3) 2.0 N (4) zero
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Answer:
Friction is a self adjusting force.
the max. value of it here is μmg = 0.4x20= 8 N
But since the applied force is less than 8N. So, the friction adjusts its value and new value becomes 2.8N so that block remains in equllibrium.
Explanation:
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Solution:-
Given:-
- (i) Mass of block (m) = 2kg
- (ii) Coefficient of static friction (u ) = 0.4
- (iii) External force (F) = 2.8N
- (iv) g = 9.8m/s²
Let:-
- Maximum force be f.
Then:-
=> f = uN
=> f = u×mg
=> f = 0.4×2×9.8
=> f = 7.84 N
Here in this case:-
f > F (body will not move)
f = F
f = 2.8N
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