Question

how would I put 10^(4x-1)=1000 in logarithmic form?

Answer 1

why... all you need to do is write 1000 as a power of 10

\[10^{(4x -1)} = 10^3\]

just equate the powers

Answer 2

\[\log_by=x\quad\iff\quad y=b^x\]

Answer 3

the base \(b\) will be \(10\)

Answer 4

So ill have (4x-1)log10^3?

Answer 5

what happend to your equal sign?

Answer 6

Sp (4x-1)log10=10^3?

Answer 7

*So

Answer 8

nope you will have

\[(4x -1)\log_{10} (10) = 3 \log_{10}(10)\]

Answer 9

if you take the log in an equation... its done to both sides.

Answer 10

so solving for x

its 4x -1 = 3

Answer 11

Thank you guys

Answer 12

has a neat solution