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1help step by step please on how to do this 5^x=4^x+1
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Well, clearly x = 1 is a solution, yes?
Did you mean: 5^x=4^(x+1)
yes
The you could also write :\[5^x=4^{x+1} \Leftrightarrow 5^x=4^x \cdot 4^1 \]
yes to \[ 5^x = 4^{x+1} \] ?
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yes @JamesJ
Now you can divide by 4^x
And use \[\frac{ a^x }{ b^x }=\left( \frac{ a }{ b } \right)^x\]
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