How do you find the fourth derivative of $- 5 (e^{x})$ $-5(e^x)$ ?

Question

1699 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2018-03-29T12:01:07

No change $f''''(x)=-5e^x$

Just derive it 4 times

Rule for deriving $e^x$
$f(x)=e^x rArre^x$

$f(x)=-5e^x$
$f'(x)=-5e^x$
$f''(x)=-5e^x$
$f'''(x)=-5e^x$
$f''''(x)=-5e^x$

How do you find the fourth derivative of -5(e^x)−5(ex)-5(e^x)?