A relation that has exactly one ____________ for every input is also a ________________.The output ____________ on the input. So, we can define a relation by a set of coordinates, or an orderedpair, as (x, y). Here, x is an independent variable and y is a dependent variable.This means x is the _______input ________output and y is the _______input ________output.In a function, every value of the independent variable, ____, corresponds with only one value of thedependent variable, ____.

A relation is defined by the points (1, 4), (3, -1), (-1, -2), and (1, -3).The points (____ , ____) and (____ , ____) have the same _______x_______y-coordinate, ____, butdifferent _______x_______y-coordinates, ____ and ____.This relation _______is _______is not a function because there______is no x-value _______ is one x-value _______ are two x-valuescorresponding to multiple y-values.

What is a Relation ? Explain with the helpof an example

A mathematical relation is a ________________________ between two quantities.We can relate the two quantities in a relation as input and output.• In the first example, the names of students arethe __________ and their heights are the.__________Input OutputJosh 50Beth 55Casper 62Jenny 51Bob 55We can also represent a relationship graphically.• Each input is ______________ to one or moreoutputs.• called method ______________• In the relation of students and their heights,every __________ has one ____________.

When there is only ONE entity set participating in a relation, the relationship is called as

What is a binary relation?1 pointA function that returns only 0 or 1.A relationship between elements of two sets where each element of the first set is paired with exactly two elements of the second set.A set of ordered pairs, typically defined on a product of two sets.A relation where each element of the first set is related to exactly one element of the second set.