Assume that the domain of f is the set $A = \{ - 3 , - 2,0,2,5 \}$ . Determine the set of or- dered pairs that represents the function $f.$ $$f ( x ) = | x + 1 |$$
A) $\quad \{ ( - 3,5 ) , ( - 2,3 ) , ( 0,1 ) , ( 2,1 ) , ( 5,5 ) \}$
B) $\quad \{ ( - 3,4 ) , ( - 2,1 ) , ( 0,1 ) , ( 2,3 ) , ( 5,4 ) \}$
C) $\quad \{ ( - 3,2 ) , ( - 2,1 ) , ( 0,1 ) , ( 2,3 ) , ( 5,6 ) \}$
D) $\quad\{ ( - 3,2 ) , ( - 2,4 ) , ( 0,0 ) , ( 2,4 ) , ( 5,2 ) \}$
E) $\quad \{ ( - 3,2 ) , ( - 2,3 ) , ( 0,0 ) , ( 2,6 ) , ( 5,3 ) \}$

Question

Quizplus · Accepted Answer

To find the correct set of ordered pairs for the function $f(x) = |x + 1|$, we substitute each value from the domain $A$ into the function and calculate the corresponding output:- For $x = -3$, $f(-3) = |-3 + 1| = |-2| = 2$- For $x = -2$, $f(-2) = |-2 + 1| = |-1| = 1$- For $x = 0$, $f(0) = |0 + 1| = |1| = 1$- For $x = 2$, $f(2) = |2 + 1| = |3| = 3$- For $x = 5$, $f(5) = |5 + 1| = |6| = 6$Thus, the correct set of ordered pairs is $\{(-3,2), (-2,1), (0,1), (2,3), (5,6)\}$.

Assume That the Domain of F Is the Set A={−3,−2,0,2,5}A = \{ - 3 , - 2,0,2,5 \}A={−3,−2,0,2,5}

Assume That the Domain of F Is the Set $A = \{ - 3 , - 2,0,2,5 \}$