Find the rate of change of s = `(t)/(sqrt(t + 1))` with respect to t at t = 3 .

The weight W of a certain stock of fish is given by W = nw, where n is the size of stock and w is the average weight of a fish. If n and w change with time t as n = 2t^(2)+3 and w=t^(2)-t+2 , then the rate of change of W with respect to t at t = 1, is

The weight W of a certain stock of fish is given by W = nw, where n is the size of stock and w is the average weight of a fish. If n and w change with time t as n = 2t^(2)+3 and w=t^(2)-t+2 , then the rate of change of W with respect to t at t = 1, is

The weight W of a certain stock of fish is given by W = nw, where n is the size of stock and w is the average weight of a fish. If n and w change with time t as n = 2t^(2)+3 and w=t^(2)-t+2 , then the rate of change of W with respect to t at t = 1, is

The rate of change of sin t is n, then the rate of change of tan t is

Position of a particle,as a function of t is given by e=5+4t+3t^(2) ,find its rate of change ' x with respect to t at t

[" The rate of change of "],[" displacement with respect to "],[" time is known as velocity.If "],[" displacement of a particle is "],[s=3t^(2)+4t+5" then velocity as "],[" a function of time "]

The rate of change of displacement with respect to time is known as velocity.If displacement of a particle is s=3t^(2)+4t+5 then velocity as a function of time

If y=int_(0)^(x)(t^(2))/(sqrt(t^(2)+1))dt then rate of change of y with respect to x when x=1 is

Find the derivative of t^(3) cos t with respect to t .