The velocity of a body is given by `v=At^2+Bt+C`. If v and t are expressed in SI, what are the units of A,B and C?

The velocity of an object varies with time as v=At^(2)+Bt+C . If units of v and t are expressed in SI , Find the units of constants A,B and C.

If the displacement of a body is given by S = at^2 + bt + c and a, b, c are constants then show that if v be the velocity of ‘the particle then-------- 4a(s -c) = v^2 - b^2 .

The velocity of a body is given by the equation v = b/t + c^2 + d The dimenstional formula of b is :

Velocity v is given by v=at^(2)+bt+c , where t is time. What are the dimensions of a, b and c respectively?

Velocity v is given by v=at^(2)+bt+c , where t is time. What are the dimensions of a, b and c respectively?

The velocity of a body is given by the equation v= b//t + ct^(2) + dt^(3) . Find the dimensional formula for b.

Velocity of car v is given by v = at – bt^2 , where a and b are positive constants & t is time elapsed. Find value of time for which velocity is maximum & also corresponding value of velocity.

The correctness of an equation can be checked using the principle of homogenity in dimensions. The velocity V of a particle depends on time t as V=At^2+Bt .Find the dimensions and units of A and B .