Function Basics
Sequences
Slope
Equations of Lines
Systems of Equations
100

Finish the Definition: 

"A function is:..."

...a relationship that maps exactly one x to one y

100

The next three terms in the sequence 3,7,11,...

...15,19,23

100

The definition of the slope of a line

What is the rise over run

or "change in y divided by change in x"

100

An equation of a line in slope-intercept form is

                          y = mx+b

    The b stands for _________

The y-intercept

100

A system of equations is

Two or more equations in two or more variables

200

All possible x values (inputs)

Domain of a function

200

In the function an = a1 + (n-1)d, "d" refers to this

The common difference

200

Given the points (3,2) and (9,7) the slope is

5/6

200

Write the equation, in slope-intercept form,

of the line with slope -3 and y-intercept 7

y = -3x + 7

200

The solution to a system of equations

An ordered pair (x,y) that satisfies all equations in the system.

OR

The point at which all lines in the system intersect

300

Data that contains all values on an interval

Continuous

300

In the formula an = a1 + (n-1)d, a1 is this

The first term in the sequence

300

Calculate the rate of change from the following table

x    0    1    2    5    7   

y   -2    0    2    8    12  

m = 2

300

The form of the line that looks like

y - y1 = m(x - x1)

Point-slope form

300

Is the point (1,8) a solution to the system

      y = 3x + 5

      y = -2x + 4

NO

400

The graph is that of a function (True or False?)


FALSE

- a function will pass the vertical line test

400

Identify a1 and d in the following sequence:

4, 15, 26, 37, ...

4

d = 11

400

Draw a line with a slope of zero

____________________

400

Write the equation of a line parallel to y = -0.5x - 12

that goes through (-2,8) in slope-intercept form

y = -0.5x + 7

400

Solve the following system by graphing:

     y = x - 3

     y = -x -1

NOTE: Solution is a point

(1, -2)

500

Mark has already sold $20 in tickets for the school play. He has four tickets left to sell at $2.50 per ticket. Write a function to describe how much money Mark can collect from selling tickets.

f(x) = 2.50x + 20

or

f(x) = 20 + 2.50x

500

Given the sequence -22, -31, -40, -49, ...

Write the function to find the nth term, then calculate the 81st term.

an = -22 -9(n-1)

a80 = -742

500

The lines whose slopes are  -4   and   1/4  are

Perpendicular

500

Using the data from the table, draw a line of best fit for the scatterplot:

x   0    1     2     2     3     4     5     5     6

y   2    3     5     4     6     6     7     8     9

Teacher will choose the best line of fit

500

Solve the system by substitution

    2x + y = 5

    y = x - 4

NOTE: The solution is a point

(3, -1)