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" If "x+y=3e^(2)" then "(d)/(dx)(x^(y))=...

" If "x+y=3e^(2)" then "(d)/(dx)(x^(y))=0" for "x=

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If x+y=3e^(2) the (d)/(dx)(x^(y))=0 for x=e^(2)be^(e)c.ed.2e^(2)

(d)/(dx)(3^x)(e^x)

If x+y=3e^2t h e d/(dx)(x^y)=0forx= e^2 b. e^e c. e d. 2e^2

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The differentiation of e^(x) with respect to x is e^(x). i.e.(d)/(dx)(e^(x))=e^(x)

If e^(y//x)=(x)/(a+bx) then show that x^(3)(d)/(dx)((dy)/(dx))=(x(dy)/(dx)-y)^(2)

Differentiate with respect to X (i) y=xlnx " " (ii) y=x^(2)e^(x) " " (iii) y=(sin x)/(x) " " (iv) y=(3x^(2)+2sqrt(x))/(x)