Vocabulary
Functions
Graphs
Solving Quadratics
Linear, Exponential, or Quadratic?
100

The point on the graph where the function intersects the y-axis

Y-intercept

100

The name of the 150. 

p(x) = 150(3)x

y-intercept

100

The two quadratic functions, f(x) = x2 and g(x) = 2x+ 3, are shown in the graph. Which parabola is g(x)?

g(x) = 2x+ 3 is the blue parabola with a vertex of (0,3)

100

What is/are the solutions to

x- 4 = 0

x = -2

x = 2

100

Does the graph represent a linear, an exponential, or a quadratic function?

Linear

200

Name of the "r" value. 

Correlation coefficient

200

What is the standard form of a quadratic equation?

y = ax2 + bx + c

200

What is the eqatuin of this quadratic function?


y= 2x2 - 4x -1

200

What is/are the solutions to

2x= 128 

x = 8

x = -8

200

Does the data in the table represent a linear, an exponential, or a quadratic function?

Linear

300

The vertical line that divides the graph of a quadratic function into two symmetric parts

Axis of symmetry

300

Find f(x) = 16 if  y = x2 + 4x - 5

x = 3

300

What is the axis of symmetry of the quadratic function graphed below?

 

x = -3

300

What is/are the solutions to

9x2 + 10 = 91

x = 3

x = -3

300

The solution to 6 = 2(3)x-1

x = 2

400

The "a" and "b" in y = abx 

a: y-intercept    b: multiplier

400

Name one similarity and one difference between the graphs of the functions f(x) = xand g(x) = -4x2.

Similarities: Both form parabolas. Both have a vertex of (0,0) and an axis of symmetry of x = 0. etc.

Difference: f(x) has a minimum. g(x) has a maximum. The parabola of g(x) opens down and is narrower than f(x). The parabola of f(x) opens up and is wider than g(x). etc. 

400

The domain and range of the graph

Domain - all real numbers or x = (infinity, infinity)

Range y is greater and or equal to 3.5 or 

y= [3.5, infinity)


400

What is/are the solutions to

7x2 = -63

no solution

400

Does the data in the table represent a linear, an exponential, or a quadratic function?

Exponential

500

Two names for the point(s) on the graph where a quadratic function intersects the x-axis 

X-intercepts, zeros, roots, and solutions

500

Find the vertex, y-intercept, and x-intercepts of 

y = -x2 -6x -10

Vertex: (-3, -1)

Y-intercept: (0, -10)

X-intercepts: None

500

If the quadratic function graphed below is in the form f(x) = axc, what must be true about a and c?

is a negative and a fraction or decimal 0 to 1

c is 6

500


What is/are the solutions to algebraically

7x2 - 14x + 7 = 0

x = 1

500

Does the data represent a linear, an exponential, or a quadratic function?

(-2,8), (-1,0), (0,-4), (1,-4), (2,0), (3,8)

Quadratic