Question

log 3 5 + log 3 x = log 3 10

Answer 1

no the threes are at the bottom of the log

Answer 2

\[\log_3(5) + \log_3(x) = \log_3(10)\]

Answer 3

yes Thank you @Hero

Answer 4

Remember \(\log(a) + \log(b) = \log(ab)\)

Answer 5

log x + log (x+3) = log 10
log x(x+3) = log 10

x(x+3) = 10
x^2 + 3x = 10
x^2 + 3x - 10 = 0
(x-2)(x+5) = 0
x = 2 or x = -5

Answer 6

u think u smart @50_cent

Answer 7

\(\bf \log_3(5) + \log_3(x) = \log_3(10)\\
log_3(5\times x) = \log_3(10)\\
\text{log cancellation rule of}\\
a^{log_ax} = x\\
3^{log_3(5\times x)} = 3^{\log_3(10)} \implies
5x = 10\)

Answer 8

im so smart

Answer 9

@50_cent steps are not correct

Answer 10

then show me hero

Answer 11

hahahaha but seriously hero how i do this junk

Answer 12

The steps are pretty simple

\[\log_3(5) + \log_3(x) = \log_3(10) \\ \log_3{(5x)}=\log_3(10) \\5x = 10\]

Answer 13

Solve for x

Answer 14

ohhhhhhhhhhhh forgot to put 5 x

Answer 15

@50_cent, your steps are simply not correct.

Answer 16

@jdoe0001 did extra steps that were unnecessary.

Answer 17

ohh

Answer 18

OMG @Hero

Answer 19

so x=2

Answer 20

Correct. Don't forget to check.

Answer 21

ok can u help me with a few more