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derivative of (4e)^x
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We can simplify this a little bit by using some basic algebra rules of exponents. \[(4e)^x=4^xe^x\] Now you can use the product rule and take the derivative fairly easily!
\[\LARGE(4e)^xln(4e)=(4e)^xln4+(4e)^x\]
Hey Cinar is this the answer;
yes it is..
Thanks.
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\[(4e)^x = {4^x}{e^x}\]Applying the product rule, we have\[4^x\ln|4|e^x + 4^xe^x =e^x(4^x\ln|4|+4^x)\]
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