Homework Due Friday Book #2 Due November 10

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Homework Due Friday Book #2 Due November 10 Homework Due Friday Book #2 Due November 10 *1st class finish with ALL 4 moves 3 spaces on race board *Winners = No homework for a week

Domain and Range D I X R O Y inputs Range MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​ Domain and Range D Domain I inputs X X-coordinate R Range O Outputs Y Y- coordinate The domain of a relation is the set of all inputs or x-coordinates The range of a relation is the set of all outputs or y-coordinates

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​ My Definition A function is a relation where every input has exactly one output Characteristics Passes the vertical line test on a graph – (does NOT touch the picture more than once) Linear equation is a straight line The linear equation will not have an exponent greater than 1. Examples {(4,7), (3,2), (0,0), (-1,-40)} Non examples Function

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​ Function Relation but NOT a Function

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​

MGSEF1-MGSEF2: I can explain the difference between a relation and a function. I can determine if a table, graph, or set of ordered pairs is or is not a function and justify my conclusion.​