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Find dy/dx if y=(sqrtx+1)/(sqrtx-1)...

Find `dy/dx` if `y=(sqrtx+1)/(sqrtx-1)`

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y = x+sqrtx+1/sqrtx

f(x)=sqrtx-(1)/(sqrtx)

Find (dy)/(dx)" if y=sin"^(-1) ((sqrtx-1)/(sqrtx+1))+sec^(-1) ((sqrtx+1)/(sqrtx-1))

int(sqrtx)/(1+xsqrtx)dx-

y = sqrt(1+sqrtx)

Find (dy)/(dx) , when: y=x^(sqrtx)

int(sqrtx+1/sqrtx)^2 dx=

int(1-cossqrtx)/(sqrtx)dx=

(d)/(dx)(sqrtx+(1)/(sqrtx))^2=

1/sqrtx (sqrtx+1/sqrtx)^2