5^x = 3^(x+1) Sorry, I typed this on my phone, if its unclear: the 'x' and 'x + 1' are all in superscript. Any help would be greatly appreciated! Sent from my SM-G928I using Tapatalk
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$5^x = 3^{x+1}$ $e^{\ln(5)x} = e^{\ln(3)(x+1)}$ $\ln(5) x = \ln(3) (x+1)$ $(\ln(5) - \ln(3))x = \ln(3)$ $x = \dfrac{\ln(3)}{\ln(5)-\ln(3)} = \dfrac{\ln(3)}{\ln\left(\frac 5 3\right)}$
Thank you! I understand now Sent from my SM-G928I using Tapatalk
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