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Anyway, after adding the equations, I notice that y conveniently disappears: 3x + y + 4x - y = 9 + 5 3x + 4x + y - y = 14 7x = 14 x = 2 Now that I know the value of x, I can plug it back into either equation to get the corresponding value of y.

7) Why is #6 difficult to solve by graphing? 8) Given the equation 2x 2y 6 which of the following equations would give you a system of equations with the same line and infinitely many solutions? 9) Given the equation y = 3x – 5, which of the following equations would give you a system of equations with parallel lines and no solution?

When solving a system of equations with the graphing method, you should use graph paper or at least make sure your graph is to scale so that your spaces between each number on your x and y axes are the same. This is important because if you have one solution, you are determining that solution by looking at where the 2 lines intersect.

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Q. Buzz graphed two lines in order to find the solution to a given system of equations. What is the solution? answer choices ... graphing systems . 1.3k plays . 15 Qs ...

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Kuta Software - Infinite Algebra 2. Systems of Two Equations. ) Critical thinking questions: 25) Write a system of equations with the solution. ( 4, −3.

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There are many ways to graph a line: plugging in points, calculating the slope and y-intercept of a line, using a graphing calculator, etc. This will generate a coordinate for your y-intercept. First, substitute x to zero. Then, subtract the product from both sides of the equation.