Question

3^x^3=9^x

Answer 1

can we simple bring the 3 down, and then you will have 9^x on the left hand side

Answer 2

or am i confusing my logs and exp

Answer 3

rules

Answer 4

i think i have to make the bases te same first?

Answer 5

the base is 9 correct

Answer 6

\[9^x=(3^2)^x=3^{2x}\]

Answer 7

solve\[x^3=2x\]

Answer 8

right there you go, thats what i meant

Answer 9

so it would be 3x=2 and then i figure it out from there?

Answer 10

no

Answer 11

\[x^3=2x\]

\[x^3-2x=0\]

\[x(x^2-2)=0\]

Answer 12

3x^3 = 9x
x^3=3x
x^3-3x=0
x(x^2-3)= 0
x= 0 or x = +- root(3)

Answer 13

oop s that was wrong srry

Answer 14

the answer is \[x=0,\pm\sqrt{2}\]

Answer 15

i agree with zark ...

Answer 16

i miss read the question

Answer 17

it took more keystrokes to do the dots than it would have to type 'on' ;)

Answer 18

zarkon why is there an x connected to the 2?

Answer 19

\[9^x=(3^2)^x=3^{2x}\]

Answer 20

\[3^{x^3}=9^x\]
\[3^{x^3}=(3^2)^x\]
\[3^{x^3}=3^{2x} =>x^3=2x \]

Answer 21

zarkon
you look more human now

Answer 22

plastic surgery...does wonders.