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A)state the domain B)state the rangeC) graph the relation D)is it a function E) is it a one to one function

A)state the domain B)state the rangeC) graph the relation D)is it a function E) is-example-1
A)state the domain B)state the rangeC) graph the relation D)is it a function E) is-example-1
A)state the domain B)state the rangeC) graph the relation D)is it a function E) is-example-2
User Delano
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1 Answer

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From the question we are given


\mleft\lbrace(x,y)\colon|x|+|y|\le2\text{ and }\lvert y\rvert\le1\mright\rbrace

Graphing the relation we have

From the graph, we have

A. Domain

The domain of the function is


\lbrack-2,2\rbrack

B. Range

The range of the function is


\lbrack-1,1\rbrack

C. The graph of the relation is as shown above

D. From the graph, the relation is not a function.

E. Since the relation is not a function then it is not one-to-one

A)state the domain B)state the rangeC) graph the relation D)is it a function E) is-example-1
User Daniel Kim
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