Misc.
Vertex Form
Transformation Station
y-int, max/min, ect.
Transformation Station #2
100

The Vertex of this Parabola 

what is (-2, -3)

100

What is the vertex of this equation?

 y = 4(x+2)2

What is (-2,0)

100

Describe the transformations:

f(x) = x^2


None :)

100

What is the y - int for 

y = 2x^2+4x+1

(0,1)

100

The value h in the vertex form equation for a parabola y = a(x - h)2 + k tells you if the graph has moved in what directions?

Horizontally (Left or Right)
200

What is the AOS definition?

The line of symmetry of the parabola, the x-coordinate of the vertex

200

What is the vertex of this equation?

y = 3(x-5)2+4

What is (5,4)

200

Describe the transformations:

f(x) = 1/4(x-7)^2+9


vertical compression by 1/4, right 7, up 9

200

Does this parabola have a max or min?

y = 2x^2+4x+1

Opens up, so it has a MINIMUM

200

Describe the transformations of y = x2 - 5 

Down 5

300

What is the vertex definition?

The highest or lowest point of the parabola

300

What is the vertex of this equation?

y = x2

what is (0,0)

300

Write the equation from this description:

The parabola g(x) is vertically stretched by a factor of 3, right 5 units and down 9.

g(x) = 3(x-5)^2-9

300

What is the y-int for 

y = 5x^2-20

(0,-20)

300

Describe the transformation of y = (x + 9)2 

Left 9

400

What formula do we use to find the AOS?

x= -b/(2a)

400

What is the vertex of this equation?

y = 2x^2+4x+1

What is (-1, -1)

400

Describe the transformations

g(x) = (1/2x)^2

Horizontal Stretch by 2

400

Does this parabola have a max or min?

y = -3x^2+5x+6

Opens down, so MAXIMUM

400

Describe the transformations of y = -(x - 3)2  + 6 

Reflection over the x, right 3, and up 6

500

What is the domain and range of this parabola?


D: (-oo, oo)

R: [1, oo)

500

What is the vertex?

p(x) = 35x2 - 70x + 1

(1 , -34)

500

Describe the transformations


g(x) = -(5x)^2 +10

reflection over 5, horizontal compression by 1/5, up 10

500

What is the maximum of this equation?

y= -x^2-2x+3

y=4

500

Write the equation from the description:

f(x) is reflected across the x and right 4

g(x) = -(x-4)^2