Find the product `s(s^(2) - st)` and find its value s= 2 and t = 3.

Find the product of (7)/(2)s^(2)t and s+t .Verify the result for s=(1)/(2) and t=5

Velocity of a particle is given by v = (3t ^(2) +2t) m/s. Find its average velocity between t = 0 to t=3s and also find its acceleration at t = 3s. Motion of the particle is in one dimension.

Find the product of 7/2s^2t\ a n d\ s+tdot Verify the result for s=1/2a n d\ t=5.

If S = 3 , find the value of S-3

If s = at^(2) + bt + c find the value of [(ds)/(dt)]_(t=1) .

∫dx/(sinx + secx) = 1/(2√3) log |(√3 + s)/(√3 - s)| + tan^(-1)t then, find the value of s and t?

The velocity function of an object moving along a straight line is given by v(t)=At^(2)+Bt . If at t=2s, the velocity is 3 m/s and acceleration is 0.500 m//s^(2) , find the value of the constant A.

The distance covered by an object (in meter) is given by s=8 t^(3)-7t^(2)+5t Find its speed at t = 2 s.

The distance covered by an object (in meter) is given by s=8 t^(3)-7t^(2)+5t Find its speed at t = 2 s.