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is 5e^(5x) * e^(-x) = 5e^(4x)?
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\[\large 5e^{5x} \times e^{-x} \implies 5e^{5x + -x} \implies 5e^{5x - x} \implies 5e^{4x}\] does that answer your question?
\[a^n\times a^b=a^{a+b}\]\[ 5\times e^{5x} \times e^{-x}=5e^{5x-x}\]
thank you
one last thing...
is 6e^0 = 6?
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\[a^0=1\]
e^0 =1 6(1) = 6
thank you
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