0
if y2-y1=m
x2-x1
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What is the slope of the line containing (-2 5)?
Another coordinate is needed to determine the slope of the line.
How do you determine slope?
(y2-y1)/(x2-x1)
What is the slope -1 3 y-intercept 3?
Two coordinates are needed to determine the slope of a straight line equation.
What is the slope of the line containing (-25)?
If you mean (-2, 5) then another coordinate is needed in order to determine the slope of the line
What does slope determine?
Slope is the angle compared with the horizontal, where the horizontal is 90° to the vertical, which can be measured with a plumb line. So, put a weight on a string, measure the angle of the string to the angle you are measuring, subtract 90° and that will give you the slope.
What can you determine about the steepness of a line in terms of its slope?
Its steepness is the absolute value of its slope.
What is the slope for -23?
Two or more coordinates are needed to determine the slope of a line
Determine the slope of the line perpendicular to the line whose slope is 5?
Negative 0.2
How do you make a problem in slope of an area?
The slope of an area will determine the problem that you will be able to make, whether it is an even or a steep slope.
What is the slope of the line containing (-2 5)?
Another coordinate is needed to determine the slope of the line.
How do you determine the slope of a line when you are given two points?
Slope = (y1-y2)/(x1-x2)
What is the slope of the line that contains the point (14)?
A single point cannot determine the slope of a straight line. It can, therefore, have any slope at all.
How do you determine slope?
(y2-y1)/(x2-x1)
How do contour lines determine which area of an island has the steepest slope?
The closer the contour lines the steeper the slope.
What is the slope of the equation through points -1-4?
Two sets of points are needed to determine the slope of a line
How do you determine the greatest slope?
By determining the individual slopes, and comparing.
Determine the slope of the line that passes through the points?
Where are the points!
