Fan And medal if you can help me (attached)
Replace 8 with 2^3 and use the principle that if the expressions are equal and the bases are the same, then the exponents must be equal
can you explain that i know that we went over the principle but our teacher wanted us to actually write this out
Did you replace 8 with 2^3?
Post what you get when you do that.
im lost shouldn't i have 2^2x = (2^3)^x-1?
\[2^{2x}=(2^3)^{x+1}\] \[2^{2x}=2^{3x+3}\]
what? is it because of the negative 3?
I thought you had it right. In your post you have x-1. That is incorrect. The problem shows x+1 so my post is correct.
oh so its my typo ok, so i know that in other problems something like x = ? would be the result if they have the same base
Are the bases the same?
but in this one i think: 2^2x = 2^3x + 3 2x = 3x + 3 -1x = 3 x = -3 right?
Yes. They are both 2 Are the expressions the same? Yes. There is an equal sign between them
Yes. x = -3
Thank you! :)
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