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y= 3^x lnx can someone help me find the derivative please?
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lookup product rule
yes i understand that but I'm sort of confused on how to find the derivative of 3^x
use this rule If \[\Large y = b^x\] then \[\Large \frac{dy}{dx} = b^x*\ln(b)\]
notice that if b = e, then you'll have y = e^x become dy/dx = e^x*ln(e) = e^x
so then it would be 3^x* ln(3) ?
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yes
so would my final answer be 3^x/x + lnx * 3^x *ln(3) ?
I think you mean \[\Large \frac{dy}{dx} = \frac{3^x}{x} + \ln(x)*3^x*\ln(3)\] right?
yes
you are correct
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okay thank you :)
np
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