These worksheets will teach your students how to find the slope and y-intercept of lines.

When we really want to clear and explicitly specify that characteristics of a line we would do so by writing the line's equation in slope intercept form. This is often referred to as y = mx + b form and is the most often used formula in an algebra class, when it comes to lines. This cadre of worksheets will focus you on how to find the slope and y-intercept of lines in parallel. In some cases, students will be asked to graph the lines.

Using these worksheets and activity sheets, students will learn how to find the slope and y-intercept in a given equation. They will also learn how to graph these equations.



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Print The Slope-Intercept Form With Parallel Lines Worksheets

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The Slope-Intercept Form / Parallel Lines - Meet the Skill

Follow the steps to solve the problem given: Find the slope and the y- intercept of the graph of the given equation: 2x + y = 10

The Slope-Intercept Form / Parallel Lines - Try the Skill

Follow the steps to solve the problem given: Write the equation of the line in slope - intercept form such that it passes through (1, 0) and is parallel to y = 2x + 5.

The Slope-Intercept Form / Parallel Lines - Practice the Skill

For each problem, find the slope and y- intercept of the following equation. Example: 1 −1 2 x + 3y = 5

The Slope-Intercept Form / Parallel Lines - Practice the Skill Twice

For each problem, write the equation of the line in slope-intercept form that satisfies the given requirements. Example: goes through the origin and is perpendicular to the graph of 3x - 7y = 1

The Slope-Intercept Form / Parallel Lines - Show the Skill

For each problem, write the equations in the slope-intercept form. Next, graph the lines. Example: 8x - 2y = -3

The Slope-Intercept Form / Parallel Lines - Warm Up

For these 3 problems, determine the value of r so that the graph of the equation fulfills the given requirement: Example: 2x + ry = 1 ; parallel with the graph of -x + 3y = 0