Activity 13: Combination Notes
A. In the oval callout, describe the ways of recognizing a quadratic function.
Quadratic Functions————>Graph?
I I
I —>Equation?
I
—>Table of values?
B. In the oval callout, make an illustrative example of the indicated mathematical concept.
Concepts:Transforming a quadratic function in the form = ax2+ bx + c into the formy = a(x – h)2+ k.
Illustrative Example: ???
Concepts:Transforming a quadratic function in the formy = a(x - h)2+ k into the form y = ax2+ bx + c.
Illustrative Example: ???
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keep studying buddy.....
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Concept -Quadatratic function .
Polynomial function in degree 2 are called Quadatratic function.
Problem 1
Given - Transforming a quadratic function in the form y = ax²+bx+c into form y = (x-h)²+k
Give an ilustative example.
Answer -
y = 2x²+3x+5
Or, y =2(x-h) ²+k
Or, y= 2x²+8x+5
Or, y=(x²+4x) +5
Or, y= (x²+4x+4) +5-8
Or, y= 2 (x+2) ²-3
Problem 2
Given - Transforming a quadratic function from y=(x-h)²+k into firm y=ax²+bx+c
Give an ilustative example.
Answer -
y = -2(x+6) ²-3
Or, y= -2(x+6) ²-3
Or, y= -2(x²+12+36) -3
Or, y= -2x²+24x-72-3
Or, y= -2x²-24x-75
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