The area of the triangle formed by normal at the point `(1, 0)` on the curve `x = e^(siny)` with axes is

The area of the triangle formed by normal at the point (1,0) on the curve x=e^( sin y with ) axes is

The area of the triangle formed by the normal to the curve x=e^(siny) at (1,0) with the coordinate axes is

Area of the triangle formed by the normal to the curve x = e^(sin y) at (1,0) with the coordinate axes is

The area of the triangle formed by the tangent and the normal at the points (a,a) on the curve y^2=x^3/(2a-x) and the line x=2a is

Show that the area of the triangle formed by the tangent and the normal at the point (a,a) on the curve y^2 (2a-x)=x^3 and the line x=2a is (5a^2)/4 sq. units.

Show that the area of the triangle formed by the tangent at any point on the curve xy=c, (c ne 0), with the coordinate axes is constant.

If the least area of triangle formed by tangent,normal at any point P on the curve y = f(x) and X-axis is 4 sq. unit. Then the ordinate of the point P (P lies in first quadrant) is

The area of the triangle formed by the tangent drawn at the point (-12,5) on the circle x^(2)+y^(2)=169 with the coordinate axes is:

The area of the triangle formed by the tangent drawn at the point (-12,5) on the circle x^(2)+y^(2)=169 with the coordinate axes is