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f(x)=2^xradical x
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\[2^{x}\sqrt{x}\]
this is another product rule problem
this time f(x) = 2^x g(x) = sqrt(x)
it turns out that \[\Large \sqrt{x} = x^{1/2}\]
so g(x) = x^(1/2) with me so far?
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thats a general rule? x^1/2?
yes the general rule is that \[\Large \sqrt{x} = x^{1/2}\]
i was able to get to 1/2radical x
then I'm lost
To derive 2^x, you use the rule that if \[\Large f(x) = b^x\] then \[\Large f^{\prime}(x) = b^x*\ln(b)\]
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in this case, b = 2, so \[\Large f(x) = 2^x\] turns into \[\Large f^{\prime}(x) = 2^x*\ln(2)\]
I think the website is glitched because I dont see the equations like I usually can
oh so you only see the code?
yes unfortunately
hmm that sucks, ok I'll draw it out
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if |dw:1362976986246:dw|
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