x + 2y = 5 and 4x + 4y - 6 = 0 are two linear equations whose graphical lines meet at point (-2, 3.5). The pair of equations is:

Inconsistent

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Dependent

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Consistent

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Both A and B

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Solution

The correct option is C
Consistent

If the lines intersect at a point, the pair of equation is consistent. Here the lines of the given linear equations are meeting at (-2, 3.5) giving unique solution which is a consistent pair of linear equation.

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Similar questions

x + 2 y = 5

and

4 x + 4 y - 6 = 0

are two linear eqations whose graphical lines meet at points at points (-2, 3.5); the pair of equations is;

The lines that represent these two equations $x + 2 y = 5$ and $4 x + 4 y - 6 = 0$ meet at only one point (-2, 3.5). The pair of equations is

The pair of linear equations: x + 2y = 5 and 4x + 4y - 6 = 0 intersect at points (-2, 3.5) when represented graphically.
What can you say about the pair of equations?

x + 2y = 5 and 4x + 4y - 6 = 0 are equations of two lines which intersect at $(- 3, \frac{5}{3})$

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x + 2y = 5 and 4x + 4y - 6 = 0 are two linear equations whose graphical lines meet at point (-2, 3.5). The pair of equations is:

The correct option is C Consistent If the lines intersect at a point, the pair of equation is consistent. Here the lines of the given linear equations are meeting at (-2, 3.5) giving unique solution which is a consistent pair of linear equation.

The correct option is C
Consistent

If the lines intersect at a point, the pair of equation is consistent. Here the lines of the given linear equations are meeting at (-2, 3.5) giving unique solution which is a consistent pair of linear equation.