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solve for the unknow for this equation. 8^z+1=32sqrt2
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write it properly
\[8^{z+1}=32\sqrt{2}\]
\[8^{z+1} = 32 \times \sqrt{2}\] \[2^{3 \times (z+1)} = 2^{5} \times 2^{\frac{1}{2}}\] \[2^{ 3z+3} = 2^{5+ \frac{1}{2}} \] Both sides base is common so \[{ 3z+3} = {5+ \frac{1}{2}} \] 6z + 6 = 10 + 1 6z = 11-6 \[z = \frac{5}{6} \]
thanks
let me process how you did this
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is there a formula I need to understand for this?
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