What is the axis of symmetry?
x^2+3x-4=0x^2+5x+6=0
x=-3
(2+3i)-(4-6i)
x^2+25=0
What is the determinant?
2x^2+4x-5=0
x^2-3x-40=0
x=-5
(2-5i)(4+7i)
3x^2+27=0
How many solutions will the quadratic have?
-x^2-7x-14=0
2 Imaginary Solutions
3x^2+12x-8=0
(-2,-20)
(0,-8)
2x^2-5x-3=0
x=3
Simplify
2/3ix^2+14x+49=0
How many solutions will there be?
x^2-5x-19=0
2 Real Solutions
Does the graph have a minimum or a maximum? How do you know?
What is that value?
What are the solutions?
x^2+16x+63=0
Minimum faces up
(-8,-1)
(-9,0) and (-7,0)
6x^2+7x-20=0
x=-5/2
i^67
Solve with square root method
x^2+16x-60=0x=-19.14
How many solutions will there be?
What are the solutions?
3x^2+2x-13=0
2 real
x=1.77
x=-2.44
Does the graph have a minimum or maximum?
What is it?
Make a table to find the solutions.
Sketch the graph.
x^2-3x-10=0
Minimum (-1.5,-3.25)
(5,0)(-2,0)
Solve by Facoring
8x^2+2x=3x=-3/4
(2i+1)/(6i-4)
x^2+20x+130=5
x=-10-5i
How many solutions will there be?
What are the solutions?
x^2-12x=-40
2 imaginary
12+4i/2 and 12-4i/2