Vocab
Transformations of quadratic functions
Graphing Quadratic Functions in vertex form
Quadratic Functions in Standard Form
100

Define a y-intercept: 

Its the point where the function crosses the y-intercept. 

100
f(x)=a(x-3)2+9

Describe whether 3 or 9 unit goes up and which one goes left in this vertex form: 

3 goes up and 9 goes left. 

100

What is the vertex of the function g(x)=4(x-2)2+8

The vertex are (-2,8) 

100

What is a Quadratic Function written in standard form?

ax2 + bx + c

200

Define x-axis

Point where function crosses x-intercept 

200

find f(x) where 7 units go down and 4 goes to the right. 

f(x)=a(x-4)2+7

200

What is the y-intercept for the function f(x)=4(x-2)2-4

The y-intercept for this function is (0,12)

200

Find the y - intercept in the equation f(x) = x2 - 3x - 3.

-3 is the y - intercept.

300

What is a coefficient ? 

A number in front of a variable. 

300

find f(x) where 8 units go to the left and 4 units go down. 

f(x)= a(x-8)2+4 

300

find the x-intercept of the function g(x)= 2(x-4)2-8

The x intercept are (2,0) or (6,0) 

300

Find the vertex in the problem x- 6x + 15

(3,2)

400

What is a square root? 

A number when multiplied by itself gives the original number of the square root you are looking for. 

400

find f(x) where -2 units go down and -6 units go to the right. 

f(x)= a(x+6)-2

400

What is the line of symmetry in this function f(x)= 2(x-4)2-8 

The linen of symmetry of this function is 4. 

400

Find both the vertex and y - intercept for 3x+ 6x 

Vertex (-1, -3) and y intercept is 0.

500
What is a function? Give an example of a function. 

A function is an algebraic relationship between two variables. An example is f(x) or y.  

500

Is this function stretched or compressed: f(x)= 1(x-2)-2 

It is none! 

500

Graph 3x+ 6x - 2

Show Graph: Vertex (-1,-5) y - intercept -2. 

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