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What is the solution of the following equation?
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\[2^{2x} = 8^{x + 1}\]
re-write 8 as \(2^3\)
So then it would be \[2^{2x} = 2^{3x + 1}\] , or...?
almost. use the idea \[ \left(a^b\right)^c = a^{bc}\] multiply the exponents. in your case \[ 2^{2x} = (2^3)^{(x + 1)} \]
notice that 3*(x+1) is not 3x+1
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you distribute the 3: 3*x + 3*1
Ohh okay! I see what I did wrong
\[ 2^{2x} = 2^{3x + 3} \] common sense should tell you that 2 to some power 2x is the same as 2 to some power 3x+3 means the exponents must be the same number: 2x must equal 3x+3 2x = 3x+3 solve for x
Okay! I can take it from here (: Again, thank you so much!
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