Identify the domain and range of the relation. Represent the relation with amapping diagram. Is the relation a function?
{(−1, 1), (−2, 2), (4, −4), (7, −7)}

Answers

Answer 1
Answer:

The domain and range of the relation {(-1, 1), (-2, 2), (4, -4), (7, -7)} are {-1, -2, 4, 7} and {1, 2, -4, -7} respectively.

What is relation in function?

Not every relation is a function, but every function is a relation.

A function is a relation with clear boundaries.

When we say that something is well-defined, we mean that each element has been assigned a specific image.

The given set is,

{(-1, 1), (-2, 2), (4, -4), (7, -7)}

The domain of a set is the values of x,

Domain = {-1, -2, 4, 7}

The range of a set is the values of y,

Range = {1, 2, -4, -7}

The relation makes the function because for every value of x the sign of function y is negative,

The required function is,

y = -x.

To know more about Relation in function on:

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Answer 2
Answer: hey, im not sure if its correct or not, but here!

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To compare two fractions, you must find the GCF.
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Answers

Answer:

length = 7.5 cm

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Answers

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How to tell whether its a prime or composite number

Answers

Prime numbers have only 2 factors 1 and its number for example:
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Answers

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(10~divided~by~2)/(14~divided~by~2) =  (5)/(7)

(5)/(7) or 5:7 is equivalent to (10)/(14)
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