" (ii) "sqrt(x)+sqrt(y)=a" at "((a^(2))/(4),(a^(2))/(4))

Find the equation of the tangent to the curve sqrt(x)+sqrt(y)=a at the point ((a^(2))/(4),(a^(2))/(4))

Find the equation of the tangent to the curve sqrt(x)+sqrt(y)=a, at the point ((a^(2))/(4),(a^(2))/(4))

Find the equation of the tangent to the curve sqrt(x)+sqrt(y)=a , at the point ((a^2)/4,(a^2)/4)dot

Find the equation of the tangent to the curve sqrt(x)+sqrt(y)=a , at the point (a^2//4,\ a^2//4) .

Solve: (2)/(sqrt(x))-(3)/(sqrt(y))=2 and (4)/(sqrt(x))-(9)/(sqrt(y))=-1

{:((2)/(sqrt(x))+ (3)/(sqrt(y)) = 2),((4)/(sqrt(x))-(9)/(sqrt(y)) = -1):}

If (dy)/(dx) +y sec x=tan x," then (sqrt(2) +1) y((pi)/(4)) - y(0)=, (A) sqrt(2) - (pi)/(4) (B) sqrt(2) + (pi)/(4) (C) sqrt(2) - (pi)/(2) (D) sqrt(2) + (pi)/(2)

Solve the following of equations : (2)/(sqrt(x))+(3)/(sqrt(y))=2 and (4)/(sqrt(x))-(9)/(sqrt(y))=-1

If x=sqrt(2+sqrt(2)), then x^(4)+(1)/(x^(4)) is