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This guide provides a comprehensive explanation of solving linear equations through graphing. It includes step-by-step examples, focusing on equations such as (x - y = 1) and (x + frac{1}{2}y = 2). You'll learn how to identify x-intercepts and y-intercepts, and how to plot the points on a graph, making it easier to visualize and solve the equations. Through these practical examples, you will gain a solid understanding of graphing techniques necessary for algebra and mathematics.
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3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int:
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1 – y = 1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1 – y = 1 y = -1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1 – y = 1 y = -1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1 – y = 1 y = -1
3.2 – Solving Linear Equations by Graphing Ex.1 Solve the equation by graphing. x – y = 1 x-int:x – 0 = 1 x = 1 y-int: 0 – y = 1 – y = 1 y = -1
Ex.2 Solve the equation by graphing. x + ½y = 2
Ex.2 Solve the equation by graphing. x + ½y = 2 x-int:x – ½(0) = 2 x – 0 = 2 x = 2 y-int: 0 + ½y = 2 ½y = 2 2(½y) = (2)2 y = 4