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Solve the equation 9 = square root of 3(4x + 6). Using complete sentences, explain the strategy used in solving this equation
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\[9=\sqrt{3^{4x+6}}\]
Write the left side as a power of 3. Write the right side as a power of 3. If two powers of 3 are equal, then the exponents must be equal. Example: \( \large{\sqrt{3^p} = (\sqrt{3})^p = (3^{\frac{1}2})^p = 3^{\frac{1}{2}p} }\)
so \[3^{2}=3^{\frac{ 1 }{ 2 }(4x=6)}\]?
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