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There are several methods of finding the extrema(plural of extremums or in other words minimum or maximum values) of a function. For now we will analyse the function using the dy/dx of f(x)=y...
We have two functions multiplied together: x and cos(x).
Therefore we have to use the product rule.
First differentiate x and leave cos(x) untouched, so we get 1(cos(x))=cos...
Find the following integral: ∫ x sin(x) dx This question is a good candidate for the integration by parts method, as it is the product of two different 'parts...
Substitute x in terms of y into the first equation:
(2y+6)2+y2=36
Use FOIL to expand the brackets
4y2+24y+36+y2=36 ...
Use the product rule (f'(x)=u'v+uv')
Let u=x2 => u'=2x
Let v=log(2x) => v'=2/(2x) => v'=1/x
Therefore f'(x)=2xlog(2x)+x2<...
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