Respuesta :
For a group of points to be considered a function, their x - values cannot be the same.
In this case the group of points is considered a function because none of the x values are the same.
hope this helps :)
In this case the group of points is considered a function because none of the x values are the same.
hope this helps :)
Answer:
A relation is called a function if there exist a unique output for each input. In other words, none of the ordered pairs have a repetitive x-value. The given relation is a function.
Step-by-step explanation:
The given relation is
[tex]F=\{(2,5),(3,2),(4,6),(5,1),(7,2)\}[/tex]
A relation is called a function if there exist a unique output for each input. In other words, none of the ordered pairs have a repetitive x-value.
Every function is a relation but every relation is not a function.
In the given relation, for each value of x there exist unique value of y. Therefore given relation is a function.