Home
Class 12
MATHS
If the transformed equation of a curve i...

If the transformed equation of a curve is `x^(2)+ y^(2) + 4x + 6y + 12=0` when the axes are translated to the point (2,3), then the original equaiton of the curve is

Promotional Banner

Similar Questions

Explore conceptually related problems

If the transformed equation of curve is 3x^(2) + xy - y^(2) - 7x + y + 7 = 0 when the axes are translated to the point (1,2) then the original equation of curve is

If the transformed equation of a curve is 3X^(2) + XY - Y^(2)- 7X + Y +7=0 when the axes are translated to the point (1,2), then the original equation of the curve is 3x^(2) + xy - y^(2) -ax + by+c=0 , then the ascending order of a,b,c is

If the transformed equation of a curve is X^(2) + 2Y^(2) + 16 = 0 when the axes are translated tot he point (-1, 2) then find the original equation of the curve.

If the transformed equation of a curve is X^(2) + Y^(2) = 4 when the axes are translated to the point (3, -4) then find the original equation of the curve.

If the transformed equation of curve is X^(2)+3XY-2Y^(2)+17X-7Y-11=0 when the axes are translated to the point (2,3) then find the original equation of the curve.

If the transformed equation of a curve is X^(2) + 3XY - 2Y^(2) + 17X - 7Y - 11 = 0 when the axes are translated to the point (2,3) then find the original equation of the curve.

If the transformed equation of curve is X^(2)+2Y^(2)+16=0 when the axes are translated to the point (-1,2) then find the original equation of the curve.

If the transformed equation of a curve is x ^2 +y^ 2= 16 when the axes are translated to the point (- 1, 2 ) then find the original equation of the curve.