Question

Math

Answer 1

Express the given relation in logarithmic form \[3^4 = 81\]

Answer 2

I always use this mnemonic:

exponential form

BEN
Base ^ exponent = number

Logarithmic form

BNE
log BASE number = exponent

Answer 3

So now try? What is the base, exponent, and number?

Answer 4

3

Answer 5

base is 3, exponent is 4, and number is 81.
It is given in BEN form
Change it to BNE

Answer 6

What’s bne

Answer 7

BNE = Base - number - exponent.
Give a moment, I'll explain.

Answer 8

And ben

Answer 9

Actually i know that stuff i just wanna know how do u transition from ben to bne

Answer 10

To log form

Answer 11

Exponent form

\[base^{exponent} = number\]

Logarithmic form
\[\log_{base}number = exponent\]

Answer 12

So you don't need much math, you're legit just moving stuff around

Answer 13

I need you to write that method for me... I need to see every single step ...i’ll Use that as a template to do the rest of the questions

Answer 14

Oh dear

That's the template, there's no steps for it.

I'll give a few examples

3^5 = 243

so in log form
\[\log_{3}243=5\]

Answer 15

I can write an exponent expression in log form. I need the steps

Answer 16

Math isn't like a cookbook, some things are implied, while others are derived. I think I gave a pretty good tip here, but if it doesn't do enough then maybe @mhchen can help out

Answer 17

\(\color{#0cbb34}{\text{Originally Posted by}}\) @Ballery1
Express the given relation in logarithmic form \[3^4 = 81\]
\(\color{#0cbb34}{\text{End of Quote}}\)

\[\log_{3}{(3^4)} = \log_{3}(81)\]

Answer 18

And there's this formula:
\[\log_{a}{a^{b}} = b\]