Question
Identify the equation that matches the graph.
- x = - 5
- y = - 5
- x = 3
- y = 3
Hint:
In the graph given, at each point on the graph y = constant.
The correct answer is: y = - 5
Step by step solution:
Each point of this horizontal line has a y-coordinate of - 5.
So, the equation of the line is y = - 5.
Hence, option(d) is the correct option.
Related Questions to study
Determine the equation of the line that is PERPENDICULAR to the line
and contains the point (-2, 6).
Determine the equation of the line that is PERPENDICULAR to the line
and contains the point (-2, 6).
The x-intercept shown on the graph is_______.
The x-intercept shown on the graph is_______.
The x-intercept shown on the graph is ______.
The x-intercept shown on the graph is ______.
Find the slope for the following equation 9x + 2y = 9.
Find the slope for the following equation 9x + 2y = 9.
Calculate the slope of the following 12x - 6y = 30.
In mathematics, the equation of a straight line describes the relationship between the coordinate points that comprise that line. It can be expressed in several ways and contains information about a line's slope, x-intercept, and y-intercept.
A straight line's standard form is given by the equation ax + by = c, where a, b, and c are real numbers. Let's illustrate how to put the equation y = 3x - 1 in standard form. Add 2x to neither side of the equation, and we get
y - 3x = 3x - 1 - 3x
= y - 3x = -1
= 3x - y = 1
As a result, we arrive at the line's standard form, which is 3x - y = 1
Calculate the slope of the following 12x - 6y = 30.
In mathematics, the equation of a straight line describes the relationship between the coordinate points that comprise that line. It can be expressed in several ways and contains information about a line's slope, x-intercept, and y-intercept.
A straight line's standard form is given by the equation ax + by = c, where a, b, and c are real numbers. Let's illustrate how to put the equation y = 3x - 1 in standard form. Add 2x to neither side of the equation, and we get
y - 3x = 3x - 1 - 3x
= y - 3x = -1
= 3x - y = 1
As a result, we arrive at the line's standard form, which is 3x - y = 1
