Linear
Quadratic
Exponential
Name that Equation
Features
100
What does the "m" in the equation below represent?
y=mx+b
Slope
100
What is the domain for the quadratic function below?
Domain = All real numbers
100
What is the value of the y-intercept of the graph of
f(x)=12.3(4.9)^x
12.3
100
y=mx+b
Slope-Intercept form
100
What is the vertex for the graph below?
Vertex = ( - 3 , 9 )
200
What is the slope for the line given? 
Slope =
4/5
200
List the other names that can be used to identify the x-intercepts from a quadratic function.
-Solutions
- Roots
- Zeros
200
What is the percentage of growth for the equation below?
f(x)=150(1.08)^x
Growth % = .08 -> 8%
200
y=a(b)^x
Exponential Form
200
How many solutions does the graph below contain?
No Solution
300
Change the equation below into slope-intercept form.
3x+9y=27
y=-1/3x+3
300
What is the axis of symmetry for the graph below?
x=1
300
What is the percent of decay for the equation below?
y=76(0.57)^x
Decay % = 1 - .57 = .43 -> 43%
300
Ax+By=C
Linear Standard Form
300
What is the rate of change for the graph below?
m= -2/3
400
Identify the type of shading and line needed to graph the equation below. ( hint: change your equation into y=mx+b)
2x-3y>12
Use a dashed line and shade below
y<2/3x-4
400
Identify the domain and range for the graph below.
Domain =
All real numbers
Range =
y ≥ - 1
400
Write the equation in exponential form given the information below:
-There are currently 317 students who play sports.
-This number increases by 4% each year.
Use the growth formula.
y=a(1+r)^x
y=317(1.04)^x
400
m=(y2-y1)/(x2-x1)
Slope of a line
400
What are the solutions to the graph below?
x = 0 and x = 4
500
Solve the system of equations below.
500
What are the solutions to the function below?
x^2-12=-4x
500
Write the equation in exponential form given the information below:
-A new computer costs $2100.
-The value of the computer decreases by 25% each year.
Decay formula
y=a(1-r)^x
y=2100(0.75)^x
500
f(x)=a(x-h)^2+k
Quadratic Vertex Form
500
What is the range for the graph below?
0 ≤y ≤9