All Algebra 1 Resources
Example Questions
Example Question #143 : How To Find Slope Of A Line
Find the slope of the coordinates.
Possible Answers:
Correct answer:
Explanation:
To find slope, it is differences of the
-coordinates divided by the differences of the coordinates.
Example Question #551 : Functions And Lines
Find the slope of the coordinates.
Possible Answers:
Correct answer:
Explanation:
Anytime you see two
-coordinates that are the same, this means the slope is vertical. When slopes are vertical, that means the slope is infinity.Example Question #552 : Functions And Lines
Find the slope of the coordinates.
Possible Answers:
Correct answer:
Explanation:
Anytime you see the
-coordinates the same, that means the slope is just a horizontal line. When slopes are horizontal lines, the slope is .Example Question #143 : How To Find Slope Of A Line
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. So, in this case is . The slope value will always be the coefficient of .Example Question #143 : How To Find Slope Of A Line
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. So, in this case is . The slope value will always be the coefficient of .Example Question #143 : How To Find Slope Of A Line
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. We need to solve for .Subtract on both sides.
Divide on both sides.
So,
in this case is . The slope value will always be the coefficient of .Example Question #551 : Functions And Lines
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. We need to solve for .Subtract on both sides.
Divide on both sides.
So,
in this case is . The slope value will always be the coefficient of .Example Question #552 : Functions And Lines
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. So, in this case is . The slope value will always be the coefficient of .Example Question #553 : Functions And Lines
Find the slope with the given equation.
Possible Answers:
Correct answer:
Explanation:
The equation of a slope is
. is the slope while is the intercept. Problem is we don't have a . This means the graph will be a vertical line with the line crossing through the axis at . Vertical slopes mean the slope is infinity.
Example Question #554 : Functions And Lines
What is the slope of a line with the equation
?
Possible Answers:
Correct answer:
Explanation:
The current equation is already in the slope intercept form.
The slope-intercept form is:
The
is the slope of the equation.The answer is
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