All Algebra 1 Resources
Example Questions
Example Question #25 : How To Find Slope Of A Line
The line given by the equation has a slope of ______ and a y-intercept of ______.
The equation can be rearranged to slope-intercept form to give:
From here, it can be deduced that the slope is and the y-intercept is .
Example Question #1 : Slope
What is the slope of the line depicted by this equation?
This equation is written in standard form, that is, where the slope is equal to .
In this instance and
This question can also be solved by converting the slope-intercept form: .
Example Question #26 : How To Find Slope Of A Line
What is the slope of a line if the points on the line are and ?
Write the formula to find slope.
The values are interchangable as long as they are in the correct order.
The formulas yield similar slopes.
The correct answer is .
Example Question #21 : How To Find Slope Of A Line
Fnd the slope of the following equation:
To find the slope, we need to get the equation in the form of to identify the value of the slope, .
Add to both sides.
Divide both sides by 7.
.
Now we can see that our slope is the coefficient in front of the , which is just 1.
Example Question #3712 : Algebra 1
Find the slope of the following equation:
Remember that the equation of a line is given as , where is the slope and is the y intercept.
To get out equation in that form so we can identify what our is, we need to isolate on one side and all other terms on the other side.
Now, to get just , divide both sides by 3.
.
Now, we can easily identify our slope as .
Example Question #3721 : Algebra 1
Given these two points, find the slope.
The slope is defined as the slant measurement of a line, quantitatively the amount of units that one must "rise", over the amout of units one must "run," or move horizontally across the graph.
are the points given. We must find the slope of the line that would pass through both of these points.
To do so, we use the formula:
.
For these two points, our formula would look like this:
.
Thus is our slope.
Example Question #431 : Functions And Lines
What is the slope of the line that passes through these two points?
The slope is defined as the slant measurement of a line, quantitatively the amount of units that one must "rise", over the amout of units one must "run," or move horizontally across the graph. are the points given.
We must find the slope of the line that would pass through both of these points.
To do so, we use the formula:
.
For these two points, our formula would look like this:
.
Thus is our slope.
Example Question #192 : Equations Of Lines
Find the slope of .
Rewrite the equation in slope intercept form.
Where represents the slope of the line and represents the -intercept.
The slope is
.
Example Question #193 : Equations Of Lines
Given the points and .
Find the slope of the line.
Use the given points and plug them into slope formula:
Remember points are written in the following format:
Substitute.
Simplify:
Example Question #194 : Equations Of Lines
What is the slope of the line between points and ?
The question asks for the slope of the line between two points.
*Always remember what the question is asking.
Using coordinates
,
and plugging them into the slope formula we get the following.