Consider two curves E, P as `E : x^2/9+y^2/8=1 and P : y^2=4x` on the basis of above answer the following Let m be the slope of a line which is tangent to both E & P then

If m is the slope of the tangent to the curve e^(y)=1+x^(2) , then

If m be the slope of the tangent to the curve e^(2y) = 1+4x^(2) , then

If m be the slope of the tangent to the curve e^(2y) = 1+4x^(2) , then

If m is the slope of the tangent to the curve, e^(y) =1 +x^(2) , then,

Consider the curve y=e^(2x) What is the slope of the tangent to the curve at (0,1)

Let C : x^(2) + y^(2) = 9, E : (x^(2))/(9) + (y^(2))/(4) =1 and L : y = 2x be three curves P be a point on C and PL be the perpendicular to the major axis of ellipse E. PL cuts the ellipse at point M. If equation of normal to C at point P be L : y = 2x then the equation of the tangent at M to the ellipse E is

The point on the curv3e y = sqrt(4x-3) -1, at which the slope of the tangent is 2/3 , is