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differentiate ln^2(t+1)
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Ln(x) will differentiate into \[\frac{ \frac{ dy }{dx} }{x }\] In this case our X=t+1 dy/dx=1 Just put these figures in for your answer. Hope that helps you out.
the answer is 2ln(t+1)/t+1 i dont understand how to differentiate a squared log
My bad didn't see the ^2
The notation is a little hard to get used to. It's the same thing we do with trig functions.\[\Large\rm \ln^2(x)=\left[\ln x\right]^2\]The whole thing is being squared. So your `outermost function` is the square.
Chain rule like you normally would, but deal with the square `before` the log.
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I see you have this, hope he helps you out HarryPotter4
thank you guys!! i get it :)
Got it? c: Ok cool.
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