Evaluate

The integral from 0 to 5 of (t)(e^-t)dt.

I got -5e^-5+-e^-5, but this is incorrect.

1 answer

After integration by parts I got

-te^-t - e^-t

which from 0 to 5 gave me

-5e^-5 - e^-5 - [0 - e^0]
= -5e^-5 - e^-5 + 1
Similar Questions
  1. The question is:Evaluate the improper integral for a>0. The integral is: the integral from 0 to infinity, of e^(-y/a)dy Can
    1. answers icon 1 answer
  2. Use integration by parts to evaluate the integral of x*sec^2(3x).My answer is ([x*tan(3x)]/3)-[ln(sec(3x))/9] but it's
    1. answers icon 1 answer
  3. Evaluate the integral:the integral of [5e^(2t)]/[1+4e^(2t)]dt. I used u sub and let u=e^2t and got 5/2arctan(e^2t)+C. But this
    1. answers icon 0 answers
    1. answers icon 1 answer
more similar questions