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3e^(5x-2) + 5 = 12
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Solve for X
\[3e ^{5x-2}+5=12\] subtract 5 to both sides \[3e ^{5x-2}=7\] divide by 3 to both sides \[e ^{5x-2}=7/3\] Take the ln of both sides \[ln(e ^{5x-2})=ln(7/3)\] drop the power (ln property) \[(5x-2)ln(e)=ln(7/3)\] note lne=1 \[5x-2=ln(7/3)\] add 2 to both sides \[5x=ln(7/3)+2\] divide 5 to both sides \[x=(ln(7/3)+2)/5\]
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