How do you solve $3^{x} = 1001$ $3^x = 1001$ ?

Question

1940 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2016-05-31T16:28:14

$3^{6.28863} = 1001$ $3^6.28863 = 1001$

$= x \cdot log 3 = log 1001$ $= x*log 3 = log 1001$

$x = \frac{log 1001}{log 3}$ $x = log 1001/log 3$

$x = \frac{3.000434}{0.477121} = 6.28862$ $x = 3.000434/0.477121 = 6.28862$

How do you solve 3^x = 10013x=10013^x = 1001?