Name the x-intercepts (Give points where the parabola is crossing the x-axis) y=(x-2)(x+6)
(2,0) and (-6,0)?
Name the x-intercepts. Give points where the parabola is crossing the x-axis. Y=(x)(x-2)
(0,0) and (2,0)
What is the name of the form for this quadratic equation?
y = ax2 +bx + c
Standard form
What can the sign of the coefficient of an "a" term tell you about the behavior of the parabola?
ax2 +bx + c
The a term tells you whether the parabola is facing upward or downward.
Name the x-intercepts. Give points where the parabola is crossing the x-axis. y=x2 - 4
(-2,0) and (2,0)
What can the coefficient of an "a" term tell you about the behavior of the parabola?
ax2 +bx + c
a>1 makes the parabola shrink (thinner) a <1 makes the parabola stretch (wider)
Name the x-intercepts. Use factoring, graphing or quadratic formula to find the points where the parabola crosses through the x-axis. y=x2 - x - 2
(-1,0) and (2,0)
Name at least 3 steps that you need to take to graph the quadratic function.
1. Find the vertex (x,y) 2. Plot vertex 3. Find the value of a. 4. Determine if stretch or shrink 5. Use graphing pattern 1a, 3a, 5a.
Name the x-intercepts. y= 10x2 -3x - 1
(1/2,0) and (-1/5,0)