Domain and Range of Function Graph Quadrant 1

The relation is ​ (a)   . The domain of the graph is ​ ​ ​ (b)   . The range of the graph is​ (c)   . ​ ​

• (-2,1), (-1,-2), (0,0), (1, -1), (2, 1)

• not a function

• all real numbers

• a function

• {-2,  -1, 0, 1, 2}

• {-2, -1, 0, 1}

This relation is ​ (a)   . The domain of the graph is ​ (b)   . The range of the graph is all​ (c)   . ​

• all real numbers

• y-values greater than or equal to -4

• a function

• x > -4

• not a function

• y-values less than or equal to -4

Which words describe the x-values in a function?

• Domain

• Range

• Input

• Output

Given this set of ordered pairs, state the range.

• (1, 2, 3, 4, 5)

• ( 1 )

• (1, 4, 9, 16, 25)

• The range does not exist 

What is the domain & range?​ (a)   ​ (b)  

• domain: x=3

• range: all real numbers

• domain: all real numbers

• range: y=3

• range: -5<y<10

• domain: x>3

Explain how range and domain are related to the concept of function mapping.

• The range and domain determine the number of solutions of a function.

• The range and domain determine the slope of a function.

• The range and domain are used to calculate the derivative of a function.

• The range and domain define the set of possible inputs and outputs of a function.

What is the domain and range for this graph?

• All real numbers

The domain of the function is ​ (a)   and the range for the function is ​ (b)  

• { x | x > 6 }

• { y | y > -4 }

• { x | x ≤ -4 }

• { y | y ≥ 6 }

• { x | x < -4 }

• { y | y < 6 }

• { y | y ≤ 6 }

• { y | y ≥ -4 }