The solution (if exists) of a pair of linear equations represent

A point on one of the line but not the other.

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The origin.

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A point on both the lines.

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A point that is not on either line.

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Solution

The correct option is D A point on both the lines.
The linear equations represent non parallel set of 2 lines(if the solution exist) which could intersect only on single point

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Similar questions

S1 : The graph of a linear equation is a straight line

S2 : The solution of a pair of linear equations is a point common to two lines.

Q. There is a pair of points, one on each of the lines, whose combined equation is

(4 x - 3 y + 5) (6 x + 8 y + 5) = 0

. If they are such that the distance of the point on one line is

2

units from the other line then the points are

On comparing the ratios, find out whether the lines representing the following pairs of linear equations at a point, are parallel or coincident:

Q. The intersection point of two lines on the graph indicates that the solution of two linear equations is undefined.

A and B are points on a straight line. C and D are points on a different line. The points P and Q are common to both the lines $\leftarrow \to A B$ and $\leftarrow \to C D$ . Which of the following statements is false?

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The solution (if exists) of a pair of linear equations represent

The correct option is D A point on both the lines.The linear equations represent non parallel set of 2 lines(if the solution exist) which could intersect only on single point

The correct option is D A point on both the lines.
The linear equations represent non parallel set of 2 lines(if the solution exist) which could intersect only on single point