Analyzing Ordered Pairs for Functions

The video tutorial explains how to determine which ordered pairs satisfy the function h(x) = x + 1. The process involves testing each pair by substituting the x-value into the function and checking if the output matches the y-value. The tutorial tests several pairs, identifying which ones satisfy the function and highlighting that only pairs lying on the function's line or curve are valid solutions.

What is the main objective when analyzing the ordered pairs in the context of the function h(x) = x + 1?

• To find pairs that lie on the y-axis

• To determine which pairs satisfy the function

• To find pairs that lie on the x-axis

• To identify pairs with negative y-values

Why does the ordered pair (0, 3) not satisfy the function h(x) = x + 1?

• Because the function only accepts negative x-values

• Because 3 is not a valid y-value

• Because 0 + 1 equals 3

• Because 0 + 1 equals 1, not 3

What is the result when testing the ordered pair (0, 1) with the function h(x) = x + 1?

• The pair does not satisfy the function

• The pair satisfies the function

• The pair results in an undefined output

• The pair results in a negative output

How does the ordered pair (-1, 0) relate to the function h(x) = x + 1?

• It satisfies the function

• It results in an output greater than 1

• It does not satisfy the function

• It results in a negative output

What conclusion can be drawn from testing the ordered pair (1, 0.5) with the function h(x) = x + 1?

• The pair results in an output of 2

• The pair satisfies the function

• The pair results in an output of 0.5

• The pair does not satisfy the function

Which of the following ordered pairs satisfy the function h(x) = x + 1?

• (0, 3) and (0, 1)

• (1, 0.5) and (-1, 0)

• (0, 1) and (-1, 0)

• (0, 3) and (1, 0.5)

What is a key observation about the ordered pairs that satisfy the function h(x) = x + 1?

• They lie on the line or curve of the function

• They have negative x-values

• They lie on the y-axis

• They lie on the x-axis