Question

am I wrong?!
2(log5 x + 3 log5 y − 5 log5 z)

Answer 1

What did you answer? :)

Answer 2

it says I'm wrong but I thought I was right

Answer 3

lemme see...

Answer 4

(sorry it'll take more time, since *.tiff is a strange extension)

Answer 5

oh its Mac sorry I used the grab application

Answer 6

oh that's just a careless mistake, since it's \(-\log_5z^{10}\) instead of \(+\log_5z^{10}\)

Answer 7

understand? :)

Answer 8

wait what do you mean?

Answer 9

i mean that it's \(\large\log_5x^2+\log_5y^6\color{red}-\log_5z^{10}\) instead of \(\large\log_5x^2+\log_5y^6\color{red}+\log_5z^{10}\)

Answer 10

I get it but it stills tells me that I'm incorrect

Answer 11

well I thing your answer may need to be expressed as a fraction

\[\log_{5}(\frac{x^2y^6}{z^{10}})\]

Answer 12

or perhaps

\[\log_{5}(\frac{xy^3}{z^5})^2\]

Answer 13

yep exactly

Answer 14

@campbell_st use \left( and \right) instead of ( and ):p

Answer 15

since I have you both here can you help me with one more?

Answer 16

ofc :D

Answer 17

ln 5\[\sqrt[5]{8r^{7}s}\]sqrt8r^7 s

Answer 18

the middle part haha I messed up

Answer 19

wat?

Answer 20

so it's \(\Huge\sqrt[5]{8r^7s}\)?

Answer 21

yes sir

Answer 22

and what do i have to do?

Answer 23

expand it forgot to add that haha

Answer 24

that's the simplest form and the complex-est form what do you want lol

Answer 25

I expand it but it wouldn't except it :(

Answer 26

Use the Laws of Logarithms to expand the expression

Answer 27

you mean expand \(\Large\log\sqrt[5]{8r^2s}\)?

Answer 28

no its 8r^7

Answer 29

so it's expand \(\Large\log\sqrt[5]{8r^7}\)?

Answer 30

plus an s at the end with the square root just like how you had it before but instead of a 2 its a 7 then a s but is not an exponent

Answer 31

can you express that...

Answer 32

so it's \(\Large\log\sqrt[5]{8r^7s}\)?

Answer 33

Exactly like that

Answer 34

note that \(\Huge\sqrt[\color{green}n]{\color{blue}x}=\color{blue}x^{\frac1{\color{green}n}}\)

Answer 35

so \(\large\log\sqrt[5]{8r^7s}=\log(8r^7s)^\frac15=\frac15\log(8r^7s)\)

Answer 36

Nope it won't take that :(

Answer 37

what are your options brb

Answer 38

It locked out so I have no more options but thanks for everything and your time :)

Answer 39

no problem :)