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What is the solution to the equation 49^x =sqrt(7)^ (2x + 6)? a. x = 3 b. x = –3 c. x = 1 d. x = –1
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\[49^x=\sqrt{7}^{2x+6}\]\[7^{2x}=7^{x+3}\] \[2x=x+3\] \[x=3\]
\[49^x =\sqrt{7}^{2x + 6}\]\[\sqrt7^{4x} =\sqrt{7}^{2x + 6}\]4x=2x+6 2x=6 x= 6/2 =3
why 4x?
\[49^x = 7^{2x} = \sqrt7^{2(2x)} = \sqrt7^{4x}\]
oh i get it thanks!
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