c08e2d…: “Over a happy owl”

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1 : Consider the relation defined by the following coordinate pairs (recall that a coordinate pair is a pair of values, the first of which is the input and the second of which is the output, of the relation). $(\sage {p1x1},\sage {p1y1}),(\sage {p1x2},\sage {p1y2}),(\sage {p1x3},\sage {p1y3}),(\sage {p1x4},\sage {p1y4}),(\sage {p1x5},\sage {p1y5})$ Which of the following are in the domain of the relation? (Select all that apply)

$\sage {p1x1}$ $\sage {p1y1}$ $\sage {p1y2}$ $\sage {p1x2}$ $\sage {p1x3}$ $\sage {p1y5}$ $\sage {p1y4}$ $\sage {p1x5}$ $\sage {p1x4}$ $\sage {p1y3}$

Remember that the first number in each pair is the input, and the domain is comprised of all valid inputs.

1.1 : Which of the following are in the range of the relation? (Select all that apply)

$\sage {p1x1}$ $\sage {p1y1}$ $\sage {p1y2}$ $\sage {p1x2}$ $\sage {p1x3}$ $\sage {p1y5}$ $\sage {p1y4}$ $\sage {p1x5}$ $\sage {p1x4}$ $\sage {p1y3}$

Remember that the second number in each pair is the output, and the range is comprised of all outputs that you can actually get.

2 : Consider the relation defined by the following coordinate pairs (recall that a coordinate pair is a pair of values, the first of which is the input and the second of which is the output, of the relation). $(\sage {p2x1},\sage {p2y1}),(\sage {p2x2},\sage {p2y2}),(\sage {p2x3},\sage {p2y3}),(\sage {p2x4},\sage {p2y4}),(\sage {p2x5},\sage {p2y5})$ Which of the following are in the domain of the relation? (Select all that apply)

$\sage {p2x1}$ $\sage {p2y1}$ $\sage {p2y2}$ $\sage {p2x2}$ $\sage {p2x3}$ $\sage {p2y5}$ $\sage {p2y4}$ $\sage {p2x5}$ $\sage {p2x4}$ $\sage {p2y3}$

Remember that the first number in each pair is the input, and the domain is comprised of all valid inputs.

2.1 : Which of the following are in the range of the relation? (Select all that apply)

$\sage {p2x1}$ $\sage {p2y1}$ $\sage {p2y2}$ $\sage {p2x2}$ $\sage {p2x3}$ $\sage {p2y5}$ $\sage {p2y4}$ $\sage {p2x5}$ $\sage {p2x4}$ $\sage {p2y3}$

Remember that the second number in each pair is the output, and the range is comprised of all outputs that you can actually get.

3 : Consider the relation defined by the following coordinate pairs (recall that a coordinate pair is a pair of values, the first of which is the input and the second of which is the output, of the relation). $(\sage {p3x1},\sage {p3y1}),(\sage {p3x2},\sage {p3y2}),(\sage {p3x3},\sage {p3y3}),(\sage {p3x4},\sage {p3y4}),(\sage {p3x5},\sage {p3y5})$ Which of the following are in the domain of the relation? (Select all that apply)

$\sage {p3x1}$ $\sage {p3y1}$ $\sage {p3y2}$ $\sage {p3x2}$ $\sage {p3x3}$ $\sage {p3y5}$ $\sage {p3y4}$ $\sage {p3x5}$ $\sage {p3x4}$ $\sage {p3y3}$

Remember that the first number in each pair is the input, and the domain is comprised of all valid inputs.

3.1 : Which of the following are in the range of the relation? (Select all that apply)

$\sage {p3x1}$ $\sage {p3y1}$ $\sage {p3y2}$ $\sage {p3x2}$ $\sage {p3x3}$ $\sage {p3y5}$ $\sage {p3y4}$ $\sage {p3x5}$ $\sage {p3x4}$ $\sage {p3y3}$

Remember that the second number in each pair is the output, and the range is comprised of all outputs that you can actually get.