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How do you solve 49^x = sqrt7 ^(2x+6)?
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\[49^x = \sqrt{7^{2x+6}}\]?
No, sorry, i meant 49^x = sqrt(7) ^ 2x+6
\[\sqrt{7}^{2x+6}\] I guess
49^x=7^x+3 ..by cancelling sqrt with power
x=3
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zzr0ck3r how did you eliminate the square root on the 7 and put two there?
\[\sqrt{7}=7^{\frac{1}{2}}\]
aha
\[49^x = \sqrt{7}^{2x+6}=(7^{\frac{1}{2}})^{2x+6}\\7^{2x}=7^{x+3}\\take \space \log_7\space of\space both\space sides\\2x=x+3\\x=3\]
I understand it now... Thank you so much!!
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np
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