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What is the solution to 3^4x-7= 4^2x+3
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Is it \[3^{4}x - 7 = 4 ^{2}x + 3\] or \[3^{4x} - 7 = 4 ^{2x} + 3\]
or \[3^{4x-7}=4^{2x+3}\]
Sam's right
10/65
explanations please?
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\[3^{4x-7}=4^{2x+3}\] \[\frac{3^{4x}}{3^{7}}=4^{2x}\times {4^3}\] \[\frac{81^x}{2187} = 64\times16^x\] \[(\frac{81}{16})^x = 64 \times 2187\] Now takes logs on both sides
\[x = \frac{(\log 64+\log2187)}{\log 81-\log 16}\]
wow thanks!
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