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Answer:
The slope of a straight line equals the change in the value on the Vertical axis Divided by the change in the value of the other axis measured between any two points on the line.
Step-by-step explanation:
Consider the provided information.
The slope of a straight line can be calculated as:
[tex]m=\frac{Rise}{Run}[/tex]
Where, Rise is the the change in the value on the vertical axis which is divided by the Run. Run is the change in the value of the other axis.
Therefore, the complete sentence is:
The slope of a straight line equals the change in the value on the Vertical axis Divided by the change in the value of the other axis measured between any two points on the line.
The slope of a straight line equals the change in the value on the Vertical axis Divided by the change in the value of the other axis measured between any two points on the line.
Given that
The slope of a straight line equals the change in the value on the __________ axis __________ by the change in the value of the other axis measured between any two points on the line.
According to the question
When a straight line L makes an angle with +ve x-axis which is evaluated in anticlockwise direction till the portion of the line L above the x-axis is known as angle of inclination or just inclination of the line.
Usually, it is denoted by theta (θ).
It is evident that theta is higher than equal to 0 degrees and less than 180 degrees.
- The angle of inclination of any line which is parallel to the x-axis or x-axis itself is 0 degrees.
- The angle of inclination of any line which is parallel to the x-axis or y-axis itself is 90 degrees.
Hence, The slope of a straight line equals the change in the value on the Vertical axis Divided by the change in the value of the other axis measured between any two points on the line.
To know more about Slope click the link given below.
https://brainly.com/question/2514839
