Domain and Range
Completing the Square
Function Transformation
Graphs and their Roots
100

The range of :

What is y >= 2 or some variation?

100

Representation of the Vertex Form in Algebra Tiles

What is y = (x+3)2 + 2

100

The parent function is y = x2. The transformation that result in the function y = x2 + 3

Vertical shift up 3 units or some variation

100

The number of unique roots in this equation

What is three?

200

The Domain of 

What is x >= 1 or some variation.

200

Algebra Tile Representation of theVertex Form Equation


What is f(x) = 2(x+3)2 - 7

200

The present function is y = g(x). The transformation that results in the new function y = g(x-4)

What is a translation right by 4 units

200

The total number of factors in this equation. Be careful.

What is 4?

300

The Range of  f(x) = (x-2)2 + 3

What I y >= 3 or some variation?

300

The vertex form of y = x2 -12x +40

What is (x - 6)2 + 4

300

The present function is y = r(x). The transformation that results in the new function y = -r(x)

What is reflection on the x-axis?

300

The number of times this function cross the x-axis. f(x) = (x - 2)(x - 3)(2x - 4)3

What is 3?

400

The Domian of f(x) = (x-3)2 + 4

What is all real numbers of some variation?

400

The vertex form of y = x2 + 7x + 8

What is (x + 3.5)2 - 4.25

400

The present function is y = b(x). The transformation that results in the new function y = 0.5*b(x-4)

What is. translation right 4 units and a vertical shrink by a factor of 1/2.

400

The lowest possible degree of this polynomial

What is 6?

500

the domain of f(x) = 2/(x - 3)

What is all real numbers expect for 3 or some variation.

500

The vertex form of y = 5x2 + 20x + 11

What is 5(x+2)2 - 9

500

The present function is y = k(x). The transformation that results in the new function y = k(-x-4) + 5.

A translation up 5 units right 4 units and reflected across the y-axis.

500

The lowest possible degree of this polynomial

What is 7?

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