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How do you solve 3x-4y 2x-y? - Answers

To solve the expressions (3x - 4y) and (2x - y), you need to establish what you're looking to do with them, such as setting them equal to each other or solving for one variable in terms of the other. If you want to find their intersection, set (3x - 4y = 2x - y) and solve for (x) and (y). Rearranging gives (x - 4y + y = 0), or (x - 3y = 0), leading to (x = 3y). Substitute this back into either original expression to find specific values for (x) and (y).



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How do you solve 3x-4y 2x-y? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_solve_3x-4y_2x-y

To solve the expressions (3x - 4y) and (2x - y), you need to establish what you're looking to do with them, such as setting them equal to each other or solving for one variable in terms of the other. If you want to find their intersection, set (3x - 4y = 2x - y) and solve for (x) and (y). Rearranging gives (x - 4y + y = 0), or (x - 3y = 0), leading to (x = 3y). Substitute this back into either original expression to find specific values for (x) and (y).



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https://math.answers.com/math-and-arithmetic/How_do_you_solve_3x-4y_2x-y

How do you solve 3x-4y 2x-y? - Answers

To solve the expressions (3x - 4y) and (2x - y), you need to establish what you're looking to do with them, such as setting them equal to each other or solving for one variable in terms of the other. If you want to find their intersection, set (3x - 4y = 2x - y) and solve for (x) and (y). Rearranging gives (x - 4y + y = 0), or (x - 3y = 0), leading to (x = 3y). Substitute this back into either original expression to find specific values for (x) and (y).

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      To solve the expressions (3x - 4y) and (2x - y), you need to establish what you're looking to do with them, such as setting them equal to each other or solving for one variable in terms of the other. If you want to find their intersection, set (3x - 4y = 2x - y) and solve for (x) and (y). Rearranging gives (x - 4y + y = 0), or (x - 3y = 0), leading to (x = 3y). Substitute this back into either original expression to find specific values for (x) and (y).

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