Find four relations from {a, b} to {x, y} that are not functions from {a, b} to {x, y}.

The answer is below.

Step-by-step explanation:

In order a relation from {a, b} to {x, y} to be a function, each element of {a, b} has to be mapped to one value in {x, y}.

{(a,x)} is not a function since the there is no relation defined from the element b of the set {a,b} to the set  {x, y}

{(b,x)} is not a function since the there is no relation defined from the element b of the set {a,b} to the set  {x, y}

{(a,x),(a,y)} is not a function since the element a of the set {a,b} is mapped two distinct element of the set  {x, y}

{(b,x),(b,y)} is not a function since the element b of the set {a,b} is mapped two distinct element of the set  {x, y}

the one on the bottom left

step-by-step explanation:

all of the other ones have a specific pattern

21

jk it's 20

step-by-step explanation: