All GED Math Resources
Example Questions
Example Question #1 : Slope
Find the slope of the equation:
We will need to group the x variables on one side of the equation and the y-variable on the other.
Add on both sides.
Add on both sides.
Divide both sides by 9.
The slope is .
Example Question #1 : Slope
What is the slope of the following line?
To find the slope, rewrite the equation in slope intercept form.
Add on both sides.
This is the same as:
This means that the slope is .
The answer is:
Example Question #2 : Slope
What is the slope of the following equation?
Simplify the equation so that it is in slope-intercept format.
The simplified equation is:
The slope is:
Example Question #5 : Slope
What is the slope between the points and ?
Recall that slope is calculated as:
This could be represented, using your two points, as:
Based on your data, this would be:
Example Question #1 : Slope
What is the slope of the line defined as ?
There are two ways that you can do a problem like this. First you could calculate the slope from two points. You would do this by first choosing two values and then using the slope formula, namely:
This could take some time, however. You could also solve it by using the slope intercept form of the equation, which is:
If you get your equation into this form, you just need to look at the coefficient . This will give you all that you need for knowing the slope.
Your equation is:
What you need to do is isolate :
Notice that this is the same as:
The next operation confuses some folks. However, it is very simple. Just divide everything by . This gives you:
You do not need to do anything else. The slope is .
Example Question #2 : Slope
Find the slope of the equation:
To determine the slope, we will need the equation in slope-intercept form.
Subtract from both sides.
Divide by negative three on both sides.
The slope is:
Example Question #2 : Slope
What is the slope of the line defined as ?
Cannot be computed from the data provided
There are two ways that you can do a problem like this. First you could calculate the slope from two points. You would do this by first choosing two values and then using the slope formula, namely:
This could take some time, however. You could also solve it by using the slope intercept form of the equation, which is:
If you get your equation into this form, you just need to look at the coefficient . This will give you all that you need for knowing the slope.
Your equation is:
What you need to do is isolate :
Notice that this is the same as:
The next operation confuses some folks. However, it is very simple. Just divide everything by . This gives you:
Now, take the coefficient from . It is .
You can reduce this to. This is your slope.
Example Question #731 : Geometry And Graphs
Find the slope of the following line:
To find the slope of a line, we will look at the line in slope-intercept form:
where m is the slope and b is the y-intercept.
Now, given the line
we can see that .
Therefore, the slope of the line is -8.
Example Question #732 : Geometry And Graphs
Give the slope of the above line.
The slope of a line is defined to be the ratio of rise (vertical change, or change in the value of ) to run (horizontal change, or change in the value of ).
The -intercept of the line can be seen to be at the point five units above the origin, which is . The -intercept is at the point three units to the right of the origin, which is . From these intercepts, we can find slope by setting in the formula
The slope is
Example Question #11 : Slope
What is the slope of the following line?
Rearrange the terms so that it's in slope-intercept form.
The slope is the . Add three on both sides.
Subtract from both sides.
The answer is: