Question

x = 4^{log_{4} 9 + log_{4} 4}

Answer 1

\[\huge 4^{\log_4(9)+\log_4(4)}\]?

Answer 2

yes

Answer 3

first off it is the same as
\[4^{\log_4(36)}\]

Answer 4

and since the log is the inverse of the exponential, you get \(36\) as a final answer

Answer 5

you multiply it?

Answer 6

\[\log(A)+\log(B)=\log(AB)\]

Answer 7

thank you very much

Answer 8

yw

Answer 9

\frac{9}{7} \log_{5} x = -6

Answer 10

what do i do? 9/7 log base 5 of x= -6

Answer 11

\[\huge \frac{9}{7}\log_5(x)=-6\]?

Answer 12

yes sir

Answer 13

multiply by \(\frac{7}{9}\) first

Answer 14

then

Answer 15

-4.6666

Answer 16

start with
\[\log_5(x)=-\frac{14}{3}\] then
\[\large x=5^{-\frac{14}{3}}\] whatever that is

Answer 17

oh you're very helpful thank you

Answer 18

yw

Answer 19

it wont come out as a real answer

Answer 20

you can write that as 5^(-n) as 1/(5^n)

Answer 21

still get a weird number

Answer 22

well you can write it as \[\frac{1}{5^{\frac{14}{3}}}=\frac{1}{5^\frac{3(4)+2}{3}}=\frac{1}{ 5^4+5^\frac{2}{3}}\]

Answer 23

but not sure that looks any better

Answer 24

what counts as a weird number?
i have heard of
rational
irrational
transcendental
but not "weird"

Answer 25

all of those look weird and funny to me

Answer 26

except rational
i like rationals
they are cute and cuddly

Answer 27

help!!!!!!!

Answer 28

@zencvbnmjkl are you doing a multiple choice thing or something and you don't that answer ?

Answer 29

is that why you refer to it as weird?

Answer 30

no

Answer 31

it doesnt work in the calculator

Answer 32

@satellite73

Answer 33

it should work in the calculator

Answer 34

ok type this:

Answer 35

1 division sign ( 5 ^ (14/3) )

Answer 36

make sure you put the parenthesis

Answer 37

http://www.wolframalpha.com/input/?i=1%2F%285%5E%2814%2F3%29%29

Answer 38

i got it apperciate it

Answer 39

np