Home
Class 11
MATHS
When the origin is shifted to the point ...

When the origin is shifted to the point (2 , 3) the transformed equation of a curve is `x^(2) + 3xy - 2y^(2) + 17 x - 7y - 11 = 0 ` . Find the original equation of curve.

Text Solution

Verified by Experts

The correct Answer is:
0
Promotional Banner

Topper's Solved these Questions

  • MODEL PAPER 1

    VGS PUBLICATION-BRILLIANT|Exercise SECTION-C LONG ANSWER TYPE QUESTION|7 Videos
  • MODEL PAPER 1

    VGS PUBLICATION-BRILLIANT|Exercise SECTION-A VERY SHORT ANSWER TYPE QUESTIONS|10 Videos
  • MODEL PAPER - 8

    VGS PUBLICATION-BRILLIANT|Exercise Section - C (Long Answer Type Questions)|8 Videos
  • MODEL PAPER 10

    VGS PUBLICATION-BRILLIANT|Exercise SECTION - C (III. Long answer type questions)|8 Videos

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 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 a curve is 17x^(2) - 16xy + 17y^(2)=225 when the axes are rotated through an angle 45^(@) , then the original equation of the curve is