Calculate the acceleration of block A and B in cases (a),(b), and (c ).

The acceleration of the block A and B are

The acceleration of the block A and B are

A block of mass M = 10 kg is placed inclined plane , inclined at angle theta = 37^(@) with horizontal The coefficient of friction between the block and inclined is mu = 0.5 a. Calculate the acceleration of the block when it is released b. Now a force F = 75 N is appling on block as shown find out the acceleration of the block If the block is initially at rest . c. In case (b), how much force should be added to 75 N force so that block the starts to move up the incline. d. In case (b), what is the minimum force by which 75N force should be replaced with so that the block does not move?

A block of mass M = 10 kg is placed inclined plane , inclined at angle theta = 37^(@) with horizontal The coefficient of friction between the block and inclined is mu = 0.5 a. Calculate the acceleration of the block when it is released b. Now a force F = 75 N is appling on block as shown find out the acceleration of the block If the block is initially at rest . c. In case (b), how much force should be added to 75 N force so that block the starts to move up the incline. d. In case (b), what is the minimum force by which 75N force should be replaced with so that the block does not move?

A block of mass 5 kg is (i) pushed in case (A) and (ii) pulled in case (B), by a force F=20 N , making an angle of 30^(@) with the horizontal, as shown in the figures. The coefficient of friction between the block and floor is mu = 0.2 . The difference between the accelerattion of the block, in case (B) and case (A) will be : (g = 10 ms^(-2)) . .

The coefficient of friction between the blocks is 0.5 . Find the acceleration of each block if F is (a) 21 N ,(b) 35 N and (c ) 40 N .

A block of mass 5 kg is (i) pushed in case (A) and (ii) pulled in case (B), by a force F = 20 N, making an angle of 30^(@) with the horizontal, as shown in the figures. The coefficient of friction between the block and floor is mu=0.2 . The difference between the accelerations of the block, in case (B) and case (A) will be: (g=10ms^(-2))

In an arrangement shown in the figure, the acceleration of block A and B are given-

Find the acceleration of block B as shown in fig. (a) and (b) relative to block A and relative to ground if block A is moving toward right with acceleration a.

Find the acceleration of block B as shown in fig. (a) and (b) relative to block A and relative to ground if block A is moving toward right with acceleration a.