The slope of graph as shown in figure at points 1,2 and 3 is `m_(1), m_(2)` and `m_(3)` respectively then

Three blocks are placed as shown in figure. Mass of A, B and C are m_(1), m_(2),"and "m_(3) respectively. The force exerted by block 'C' on 'B' is :-

Three blocks are placed as shown in figure. Mass of A, B and C are m_(1), m_(2),"and "m_(3) respectively. The force exerted by block 'C' on 'B' is :-

Three blocks are placed as shown in figure. Mass of A, B and C are m_(1), m_(2),"and "m_(3) respectively. The force exerted by block 'C' on 'B' is :-

A pulley-block arrangement is shown in the adjacent figure, if acceleration of m_(1), m_(2) and m_(3) are a_(1) ,a_(2) and a_(3) respectively, then relation between a_(1),a_(2) and a_(3) is ( All string and pulleys are ideal . )

A pulley-block arrangement is shown in the adjacent figure, if acceleration of m_(1), m_(2) and m_(3) are a_(1) ,a_(2) and a_(3) respectively, then relation between a_(1),a_(2) and a_(3) is ( All string and pulleys are ideal . )

In the adjacent figure, all the pulleys are frictioniess and massless, all the stringes are also massless. The relation between a_(1),a_(2) and a_(3) is (where a_(1),a_(2) and a_(3) are the acceleration of masses m_(1),m_(2) and m_(3) respectively in the direction as shown in the figure)

In the shown diagram m_(1)=m_(2)=4kg and m_(3)=2 kg . Coefficient of friction between m_(1) and m_(2) is 0.5. The mass m_(1) is given a velocity v and it just stops at the other end of the mass m_(1) in 1 sec. Let a_(1) and a_(2) and a_(3) be the acceleration m_(1),m_(2)and m_(3) respectively, then :

The slope of the line y=2020 is m_(1) and the slope of the line joining the points (-5,1) and (3,-5) is m_(2), and the x-intercept of line 2x-3y+5=0 is a , then the value of (m_(1)times m_(2))^(a)=

In the figure, if m_(1) is at rest, find the relation among m_(1), m_(2) and m_(3) ?