5^(x+3)=2^x take the log of both sides
log5^(x+3)= log2^x and we can write
(x+3) log 5 = xlog 2 simplify
xlog5 +3log5 = xlog2 rearrange
xlog5 - x log2 = -3log5 factorthe left side
x(log5 - log2) = -3log5 divide both sides by (log5 - log 2)
x = -3log5 / (log5 - log 2) = -5.2694123920980896
5^(x+3)=2^x take the log of both sides
log5^(x+3)= log2^x and we can write
(x+3) log 5 = xlog 2 simplify
xlog5 +3log5 = xlog2 rearrange
xlog5 - x log2 = -3log5 factorthe left side
x(log5 - log2) = -3log5 divide both sides by (log5 - log 2)
x = -3log5 / (log5 - log 2) = -5.2694123920980896