Intersection of Linear and Quadratic

solve the systems:

y= -(x^2)+1

y=2x+1

• (-2,-5),(0,1)

• (0,1),(-1,0)

• (0,1),(2,-3)

• (0,1),(-2,-3)

Answer explanation

Find those connecting points and you have your solutions

The Quadratic and Linear Systems DO NOT intersect so there are _________ solutions.

Answer explanation

No solutions, none, zero

What are the solutions to the quadratic linear system?

• (4, -5) and (0, 3)

• (-5, 4) and (3, 0)

• (3, -6)

Solve the system of equations by graphing: y = x^2 - 3x + 2 and y = 2x - 1.

• The point of intersection is (1, 1).

• The point of intersection is (2, 3)

• The point of intersection is (0, 2)

• The point of intersection is (1, 2)

Which graph could be used to find the solution to the system of equations show below:

y=2x+6

y=x²+4x+3

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Solve:

• (-7,14) and (2,-4)

• (-7,14)

• (2,-4)

• (7,-14) and (2,-4)

What are the solutions to this quadratic/ linear system?

• (-2, 0) and (3,0)

• No Solutions

• -6 and -10

• (1,-6)

Identify the solution(s) to the system.

• NRS

Which of the following graphs correctly represents:

y=x²

y=-2x+1

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Which of the following graphs correctly represents:

y=x²

y=-2x+1

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