How do you solve for x in $9 e^{x} = 107$ $9e^x=107$ ?

Question

1966 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2016-09-06T08:23:09

$x = 2.4756$ $x=2.4756$

As $9 e^{x} = 107$ $9e^x=107$

$e^{x} = \frac{107}{9}$ $e^x=107/9$

Now taking natural log on both sides

$x = ln 107 - ln 9$ $x=ln107-ln9$

= $4.6728 - 2.1972$ $4.6728-2.1972$

= $2.4756$ $2.4756$

How do you solve for x in 9ex=1079e^x=107?