Question

Please help, :) I will leave equation below!

Answer 1

The suspense :O

Answer 2

^^ ikr lol

Answer 3

What could it be oh what could it be?

Answer 4

I would like to know how to solve such equation, I'm not asking for answers:)
Solve the Equation:
\[\left(\begin{matrix}8 \\ 5\end{matrix}\right)^{x}=\frac{ 25 }{ 64 }\]

Answer 5

Its gonna be like:
Evaluate the equation:
\[\Huge{e^{\pi i}}+1=0\]

Answer 6

hmmmm

Answer 7

Is it a fraction, or a matrix?

Answer 8

For the left side

Answer 9

Fraction, don't know why it appeared like that

Answer 10

K. Thats easy then. Have you heard of logs before?

Answer 11

Yes

Answer 12

Good. First, turn the equation to a log:
\[(\frac{8}{5})^x=\frac{25}{64}\]
In log form, becomes
\[log_{\frac{25}{64}}\frac{8}{5}=x\]
Now, you have a choice of using a calculator there. Are you allowed to?

Answer 13

\[\frac{25}{64}=\left(\frac{64}{25}\right)^{-1}=\left(\frac{8^2}{5^2}\right)^{-1}=\cdots\]

Answer 14

Yes, I am allowed but my calculator is a simple scientific calc.

Answer 15

Do you have a \(\log_\square\square\)?
Or a \(log_{10}\square\)?

Answer 16

Yes

Answer 17

Which one?

Answer 18

oh wait it just says log, would that be the same as \[\log_{10} \]

Answer 19

@Zarkon 's way is easier and more simpler and doesn't involve a calc... or even logs for all that matter..

Answer 20

I see, thanks:)