Question

the pair of equation x=-4 andy=-5 graphically represent lines which are optain. (a) intersecting at (-5,4) (b) intersecting at (-4,5). (c). intersecting at (5,4). (d) intersecting at (4,5)​

Answer 1

We know that $(x,y)$ are the points where they intersect in a graph.

where they give the values of $x=-4,y=-5$ therefore they will intersect at  $(-4,-5)$

Therefore the answer will be intersecting at $(-4,-5)$

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Answer 2

Answer:

Two lines intersect at the point (-4,-5) in the third quadrant.

Step-by-step explanation:

Given

Pair of equation x = -4 and y = -5

To find,

To find the point of intersection of the lines

Recall the concepts:

The equation of a line parallel to the x-axis is y = a constant.

The equation of a line parallel to the y axis is x  = a constant.

Solution:

The graph of x = -4, is a line parallel to the y-axis, passing through the point -4

The graph of y = -5, is a line parallel to the x-axis, passing through the point -5

Since both the values of x and y are negative, these two lines intersect in the third quadrant.

The common point is x = -4 and y = -5

Then, we can say that the two lines intersect at the point (-4,-5) in the third quadrant.

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