Functions
Graphing
Equations
Labels
Quadratic Details
100

These functions add or subtract at a constant rate.

linear functions

100

A pair of numbers that describes the location of a point on a graph. (x,y)

coordinates

100

The formula for a linear function.

y=mx+b

100

DAILY DOUBLE

The shape made by a quadratic function.

parabola

100

Which direction does the quadratic function open?

f(x)=3x2+5x-1

up

200

DAILY DOUBLE

In a linear function, what is the rate of change called?

slope

200

The point where the function touches the y axis.

y intercept

200

The minimum or maximum point on a parabola.

vertex

200

The highest point of a parabola when it opens down.

vertex or maximum

200
Write the symbolic representation of the transformed function. 


Dilated by a factor of 1/3

Translated down 4

f(x) = 1/3x2-4

300

These functions have the shape of a parabola. 

quadratic function

300

The point(s) where two or more lines cross. The point is also a solution to each line it touches.

intersection

300

DAILY DOUBLE

The equation of the parent function of a quadratic.

f(x)=x2​​​​
300

The central intersection of the x axis and the y axis on a graph.

origin

300

Find the vertex of the quadratic function.

f(x)=-x2+5=8

(0,-3)

400

These functions grow by the power of two. (They always have x2 in them.)

quadratic functions

400

DAILY DOUBLE

The root of a function, or where it crosses the x axis.

x intercept or zero

400

Any coordinate that satisfies an equation or sits on the line of that equation.

solution

400

When something is made up of exactly mirrored parts on either side of an imaginary line, it is...

symmetric

400

Describe how to graph a parent function. 

Graph the vertex at 0,0 

Use the pattern over 1 up 1 then over 2 up 4

Reflect the points over the y- axis

Connect the points to create a parabola