The velocity of a particle moving in a straight line is given by the following formula.
V=3te^(t^2)+3t
(a) Find an expression for the position s after a time t.
s=?
(b) Given that s = 6 at time t = 0, find the constant of integration C and hence an expression for s in terms of t without any unknown constants.
s=

Question

The velocity of a particle moving in a straight line is given by the following formula. 
V=3te^(t^2)+3t
(a) Find an expression for the position s after a time t.
s=?
(b) Given that s = 6 at time t = 0, find the constant of integration C and hence an expression for s in terms of t without any unknown constants.
s=

valpey · Answer

This?:$$V=3te^{t^2}+3t$$

valpey · Answer

$$\int{due^u=e^u+C};\ \ Let \ u=t^2$$

anonymous · Answer

yes then what would the answers be?

anonymous · Answer

You tell us what it is and we can check if it's right or wrong.

anonymous · Answer

me? i have no clue what it is