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for part a) let y=xcos(X) , the ln(y)=ln(xcos(X))=cos(x)ln(x), thus d/dx (ln(y(x)) = d/dx (cos(x)ln(x)), 1/y*dy/dx=cox(x)/x - sinxlnx => solve for dy/dx =>...
Integrate ln(x) by parts with u=ln(x) and dv/dx=1 Gives x+xln(x)-x+c Therefore xln(x)+c
integral of 4x3 with respect to x =x4+C
3x2 6x
Note that you can not take a positive base log of a negative number. log5(x2-5) - log5(x) = 2log5(2) => log5((x2-5)/x) = log5MLAnswered by Milan L. • Maths tutor3067 Views
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