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solve;6^4x=6^9
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4x=9, x=9/4
how you get this
simply, divide both sides of the equation by 6^4
then you shoud have: x=6^9 ---- 6^4
which by the rule of exponentes: a^n/a^m=a^n-m, is x=6^5
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two powers with same base have the same ^? too.
which is then: x=7776
it is not 6/5 because it is not 6^4x=6^9 but 6^(4x)=6^9
oh, well, i mean there weren't any parentheses, so it could be interpreted any way
ok i understand the rule of exponents but how can it be 7776
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well, what is the problem? is it like this 6^4*x=6^9 or is it 6^(4x)=6^9?
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