Solving Multi-Variable System Equations

• A
• B
• C
• D

Solve the system.

• {(1,2),(0.2,3.6)}

• {(0,3.73),(0,0.27)}

• {(1,-2),(-0.2,3.6)}

• {(0,-3.73),(0,-0.27)}

Solve the system.

y + 6 = x² - 2x

y - 10 = 4x

• (4, -2) and (8, -2)

• (2, 8) and (2, 0)

• (8, 0) and (-6, 42)

• (8, 42) and (-2, 2)

Which of the following statements are true about a non-linear system of equations in two variables?

• The system contains at least one non-linear equation.

• The system will have no solutions or one or more solutions.

• There are three methods to solve a system.

• All of these statements are true about a non-linear system of equations in two variables.

A system of a linear and a quadratic equation is shown below.

x + y + 12 = x²

x = y – 3

When solving the system algebraically, what is the solution?

• (-3, 0)

• (5, 8)

• (-3, 0) and (5, 8)

• (3, 6) and (-5, -2)

Solve using elimination. 

• no solution

• (2,3), (2, -3), (-2,3), and (-2,-3)

• (3,5), (-3,-5), (3, -5), and (-3,5)

• (2,3), (-2,-3), (3,5), and (-3,-5)

Find ALL solutions to the system of non-linear equations: *Use the "equal values method"* y=x^2-6x+8 y=2x-4

• No solutions

What is the solution the system of equations?

• (4, 512)

• (3, 128)

• (5, 2048)

• (6, 128)