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For which of the following equations is (-3,-2) not a solution?

Sagot :

Answer:

-5

Step-by-step explanation:

Just add the numbers and if they both got negative numbers it is negative

No equation in the answer choices has a solution pair of (-3,-2) as as evident from the computation below.

Solution pair for Equations

To determine which equations are not satisfied by the solution pair; (-3,-2), we must substitute the solution pair into each equation as follows;

  • −3x=4y−6; -3(-3) = 4(-2) - 6; 9 = -14; False

  • y=x−1; -2 = -3 -1; -2 = -4; False

  • 5x+2y=−16; 5(-3) + 2(-2) = -16; -19 = -16; False

  • 2(-2) - 3(-3) = 0; +5 = 0; False

It follows form the computation above that, the solution pair is not a solution to any of the equation choices.

Remarks:

Select one: a. −3x=4y−6 b. y=x−1 c. 5x+2y=−16 d. 2y−3x=0

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