Thursday, March 24, 2011
Monday, March 14, 2011
Friday, March 4, 2011
3-3-11
11.2 Roots (cont'd)
Plug in zero for X instead of finding the vertex...
Homework: Worksheet (blue) 11-2 Practice
Plug in zero for X instead of finding the vertex...
Homework: Worksheet (blue) 11-2 Practice
Thursday, March 3, 2011
3-1-11
11.2 Roots
Roots - the solutions of quadratic equations.
***Found by locating the x-intercepts.
Homework: Keep graph sheet; Look at example #2 and circle
the steps you think we don't need to do.
Roots - the solutions of quadratic equations.
***Found by locating the x-intercepts.
Homework: Keep graph sheet; Look at example #2 and circle
the steps you think we don't need to do.
Thursday, February 24, 2011
2/23/11
11.1 (cont'd)
Vertex - middle/on A.O.S./highest or lowest part
Axis of Symmetry (A.O.S.) - identical on both sides; vertex
is on it
Quadratic - Variable is squared; y = ax^2 +bx + c
Assignment: p. 615 (#19-24) and #(30-32)
Vertex - middle/on A.O.S./highest or lowest part
Axis of Symmetry (A.O.S.) - identical on both sides; vertex
is on it
Quadratic - Variable is squared; y = ax^2 +bx + c
Assignment: p. 615 (#19-24) and #(30-32)
Saturday, February 19, 2011
2/17/11
11.1 Graphing Quadratic Functions
I can...
**find the equation of the axis of symmetry and the
coordinates of the vertex
**graph a quadratic function
QUADRATIC FUNCTION - A quadratic function is an equation in
the form of:
y + ax^w + bx + c; where a does not equal 0
To find the axis of symmetry:
~vertex is ALWAYS on it
~parabola is identical on both sides, like a mirror
X = -B/2a
Positive parabola - opens up (like a smiley face)
Negative parabola - opens down (like a frown face)
I can...
**find the equation of the axis of symmetry and the
coordinates of the vertex
**graph a quadratic function
QUADRATIC FUNCTION - A quadratic function is an equation in
the form of:
y + ax^w + bx + c; where a does not equal 0
To find the axis of symmetry:
~vertex is ALWAYS on it
~parabola is identical on both sides, like a mirror
X = -B/2a
Positive parabola - opens up (like a smiley face)
Negative parabola - opens down (like a frown face)
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