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y=sqrt(4-x^(2))...

y=sqrt(4-x^(2))

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The tangent at a point P on the curve y =ln ((2+ sqrt(4-x ^(2)))/(2- sqrt(4-x ^(2))))-sqrt(4-x ^(2)) meets the y-axis at T, then PT^(2) equals to :

The tangent at a point P on the curve y =ln ((2+ sqrt(4-x ^(2)))/(2- sqrt(4-x ^(2))))-sqrt(4-x ^(2)) meets the y-axis at T, then PT^(2) equals to :

Find the range of the following function y=sqrt(x^(2)-4)

Given a function defined by y = f(x) = sqrt(4- x^(2)) 0 lt= x lt= 2 , 0 lt= y lt=2. Show that f is bijective function .

Solve (dy)/(dx) = sqrt((4-y^(2))/(4-x^(2)))

" (d) "y=sqrt(3x^(2)+4x+5)

If sqrt(1-x^(4))+sqrt(1-y^(4))=k(x^(2)-y^(2)), prove that (dy)/(dx)=(x sqrt(1-y^(4)))/(y sqrt(1-x^(4)))

If sqrt(1-x^(4))+sqrt(1-y^(4))=k(x^(2)-y^(2)) , prove that, (dy)/(dx)=(xsqrt(1-y^(4)))/(ysqrt(1-x^(4)))