Home
Class 12
MATHS
The line through the points (a , b) and ...

The line through the points (a , b) and (-a , -b) passes through the point

A

`( 1 , 1)`

B

`(3a , - 2b)`

C

`(a^(2) , ab)`

D

`(a , b)`

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Topper's Solved these Questions

  • COORDINATE GEOMETRY

    CHHAYA PUBLICATION|Exercise JEE Main (AIEEE) Archive (2012)|3 Videos
  • COORDINATE GEOMETRY

    CHHAYA PUBLICATION|Exercise JEE Main (AIEEE) Archive (2013)|4 Videos
  • COORDINATE GEOMETRY

    CHHAYA PUBLICATION|Exercise WBJEE Archive (2015)|5 Videos
  • CONTINUITY AND DIFFERENTIABILITY

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Examination (Assertion - Reason Type)|2 Videos
  • DEFINITE INTEGRAL

    CHHAYA PUBLICATION|Exercise SAMPLE QUESTIONS FOR COMPETITIVE EXAMINATION ( ASSERTION-REASON TYPE )|2 Videos

Similar Questions

Explore conceptually related problems

The tangent at a point P on the hyperbola (x^2)/(a^2)-(y^2)/(b^2)=1 passes through the point (0,-b) and the normal at P passes through the point (2asqrt(2),0) . Then the eccentricity of the hyperbola is

Find the equation of the straight line perpendicular to the line joining the points (2,3) and (3,-1) and passing through the points (2,1).

In a plane there are 37 straight lines, of which 13 pass through the point A and 11 pass through the point B. Besides, no three lines pass through one point , on line passes through both points A and B , and no two are parallel. Them the number of interaction points the lines have is equal to

The tangent to the curve y=xe^(x^2) passing through the point (1,e) also passes through the point

Find the coordinates of the point where the line through the points A(3,4,1) and B (5,1,6) acrosses the xy-plane .

The normal at any point to a curve always passes through a given point (a, b) , if the curve passes through the origin, then the curve is a/an -

Let points A,B and C lie on lines y-x=0, 2x-y=0 and y-3x=0, respectively. Also, AB passes through fixed point P(1,0) and BC passes through fixed point Q(0,-1). Then prove that AC also passes through a fixed point and find that point.

Find the equation of the straight line passing through the point (2,0) and through the point of intersection of the lines x + 2y = 3 and 2x - 3y = 4

The number of lines which pass through the point (2 , -3) and are the distance 8 from the point (-1 ,2) is

The number of lines which pass through the point (2 , -3) and are at distance 8 from the point (-1 , 2) is _