Is it a Function? Determining Unique Outputs

What is the main task given in the video regarding the ordered pair (2, 2)?

• To check if it changes the color of the table

• To determine if it creates a new table

• To decide if it maintains the function status of the table

• To find the sum of the ordered pair

According to the video, what is a key characteristic of a function?

• Each input can have multiple outputs

• Each output must be a prime number

• Each input must have a unique output

• Each output can have multiple inputs

What happens to the function status of the table when the ordered pair (2, 2) is added?

• The table becomes a function

• The table no longer represents a function

• The table remains unchanged

• The table becomes a graph

Why does the table fail to represent a function after adding the ordered pair (2, 2)?

• Because the table is too small

• Because the input 2 has multiple outputs

• Because the ordered pair is incorrect

• Because the output 2 is repeated

What is the significance of having unique outputs for each input in a function?

• It ensures the table is colorful

• It maintains the function's integrity

• It makes the table larger

• It allows for multiple solutions