Question

What is the indefinite integral for ...

Answer 1

F(x) = e^ x square

Answer 2

is that \[f(x) = \int e^{x^2}\]

Answer 3

Aha

Answer 4

-_- da first one -..-

Answer 5

Yeah, try using a substitution of \(u = x^2\)
this will modify your equation to\[\int e^udx\] where \(dx = du/2\)

Answer 6

substitute t = e^x.. more simple

Answer 7

Ohh oki. ,, I got this


Thanks <3

Answer 8

Not an elementary function, where did you get this problem from @9 ?

Answer 9

edit: du = 2x dx

Answer 10

Is the square on the power x or the (e^x)^2?
If its just on x...U have int by parts(hectic), taking e^x^2 as the 1st func...else just substitute e^x

Answer 11

From da damn book .. It's a part of a question -.- not da whole question

Answer 12

K thnx again ppl

Answer 13

Actually this is harder than it looks, the result is not elementary. You might end up getting countable infinity. Good luck anyways!