Question: 1. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y2 = 4x + 25 Standard Form Standard Form

1. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y21. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y2
1. x = 3yz + 6y -5 2. x + y2 -8y =-20 3. 3x - y2 = 4x + 25 Standard Form Standard Form Standard Form Vertex Vertex Vertex Axis of symmetry Axis of symmetry Axis of symmetry Direction of opening Direction of opening Direction of opening Graph each equation. 4. x = (y - 2)2 +3 5. x = - 1 =y-+1 6. x = 3(y + 1)2 -3 y 4y O X O X O X7. x = NIH 8. 4x - y2 = 2y + 13 4y O X TO X Write an equation for each parabola described below. Then graph the equation. 9. vertex (1, 3), 10. vertex (-2, 1), Ty directrix x = directrix x = -3 O O(x + yz = 6) Given the following v = x - 4) a) Graph both equations on the same coordinate grid. b) Describe what is meant by a solution to a system of equations. c) How many solutions does this system have? d) What is/are the solution(s) to this system?2 Using the system of equations in #1, state the size of the window you would need on your calculator to capture the solution(s). x min = y min = x max = y max = W Given the following (x - 65-y?) y

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