Question

5^(x + 5) = 9^x solve choices attached

Answer 1

I don't get any of those multiple choices !!... what have you erased ??

Answer 2

i ws tryna draw an arrow

Answer 3

forst in black then failed then in blue and failed

Answer 4

i just need to get that equation into log format or something

Answer 5

Hey there, yes, you do need to put it into LOG

Answer 6

So, what do you need to do to bring down the exponent x?

Answer 7

i think so a 10?

Answer 8

Cheeto, try to log both sides to bring the exponents

Answer 9

If you were to log both sides, it would turn out as:
5LOG(x + 5) = 9LOGx

Answer 10

I think kropot is cooking a better explanation...

Answer 11

\[5^{(x+5)}=9^{x}\]
\[5^{x} \times 5^{5}=9^{x}\]
\[5^{5}=(9\div5)^{x}\]
Taking logs to base e of both sides:
\[\ln 5^{5}=x(\ln 9-\ln 5)\]
\[x=(5\times \ln 5)\div(\ln 9-\ln 5)\]

Answer 12

thank you guys i got it

Answer 13

You're welcome. The correct choice is of course 13.69.

Answer 14

yes i got that now can you help me log format one more?

Answer 15

I'll try!