Quizlet
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| 1-4 of 4Linear function flashcard sets | |||
|---|---|---|---|
| # | Title | Terms | Date |
| 1 | Chapter Eight Linear Functions and Graphingby EHammett | 20 terms | October 8, 2009 |
| 2 | Linear Functionsby Martinlanz | 21 terms | October 19, 2009 |
| 3 | Topic 5 Math Vocab: Linear Functionsby mizzvivz | 20 terms | February 9, 2009 |
| 4 | Linear Functions: 5 slope formulasby lippylucia | 5 terms | December 15, 2008 |
No groups found.
| linear function definitions | |||
|---|---|---|---|
| # | Definition | Sets | |
| 1 | a function in which the graph of the solutions forms a line | 9 sets | |
| 2 | a function that can be represented as a straight line on a graph | 6 sets | |
| 3 | a _______ __________ can be written in the form y=mx + b, where m and b are constants and x and y have an exponent of 1. the graph is a straight line. | 5 sets | |
| 4 | a function whose graph is a line | 2 sets | |
| 5 | if a function can be defined by f(x) = mx + b, then it is a _________ __________ | 2 sets | |
| 6 | a function whose graph is a line. | 2 sets | |
| 7 | a function whose graph forms a straight line | 2 sets | |
| 8 | a function whose graph is a straight line | 2 sets | |
| 9 | a function whose points lie on a line. | 2 sets | |
| 10 | a function whose graph is a straight line. | 2 sets | |
| 11 | a straight line (y=mx+b) | 2 sets | |
| 12 | f(x)=x+c | 2 sets | |
| 13 | a function whose graph is a line is a _____. you can represent a _____ with a linear equation. | 1 set | |
| 14 | graph is a straight line | 1 set | |
| 15 | function in which highest variable exponent is one | 1 set | |
| 16 | first degree polynomial functions. | 1 set | |
| 17 | f(x)=mx+b | 1 set | |
| 18 | , b is not equal to 0 | 1 set | |
| 19 | a graph that forms a straight line | 1 set | |
| 20 | all straight lines except vertical | 1 set | |
| 21 | a function that can be written in the form y=ax+b (or y=mx+b) | 1 set | |
| 22 | a straight line | 1 set | |
| 23 | a function that is represented by a linear equation. | 1 set | |
| 24 | if a function can be define by f(x) = mx + b | 1 set | |
| 25 | a function whose ordered pairs satisfy a linear equation | 1 set | |
| 26 | a fuction whose ordered pairs satisfy a linear equation | 1 set | |
| 27 | f(x)=mx+b. m=slope. x=x value. b=y-intercept. | 1 set | |
| 28 | function in the form of y = mx + b where m and b are constants | 1 set | |
| 29 | a function represented by a linear equation | 1 set | |
| 30 | any equation whose graph is a line | 1 set | |
| 31 | a function is represented by a linear equation | 1 set | |
| 32 | a function that can be written in the form f(x)=mx+b where x is the independent variable and m and b are real numbers | 1 set | |
| 33 | a function f that can be defined by f(x) = mx + b, where x, m, and b are any real numbers. if m = 0, f is a constant function. | 1 set | |
| 34 | f(x) = mx + b | 1 set | |
| 35 | can be written in the form y = mx + b, where m and b are constants and x and y have an exponent of 1. the graph is a straight line | 1 set | |
| 36 | a function in which the independent variable is raised to the first power and does not occur in a denominator, inside a square root symbol, or inside an absolute value symbol. | 1 set | |
| 37 | a function rule, when applied to consecutive whole numbers, generates a sequence with a constant difference between the consecutive terms | 1 set | |
| 38 | equation written as y= mx+b | 1 set | |
| 39 | a function whose ordered pairs satisfy a linear equation. | 1 set | |
| 40 | any equation of the form y = mx + b. it never has variables raised to a power other than 1. its graph will be a line. an example is y = 2x + 3 | 1 set | |