Answer :
Answer:
A.(-1,-1)
E.(4,64)
Step-by-step explanation:
We are given that
Function
[tex]y=x^3[/tex]
We have to find all possible input-output pairs for the function.
Substitute x=-1
[tex]y=(-1)^3=-1[/tex]
Then, the pair is (-1,-1)
Now, substitute x=-2
[tex]y=(-2)^3=-8[/tex]
Then, pair is (-2,-8)
Now, substitute x=3
[tex]y=3^3=27[/tex]
Now, substitute x=4
[tex]y=4^3=64[/tex]
Now, substitute x=1
Then, y=1
Hence, Option A and E are true.
A.(-1,-1)
E.(4,64)
The possible input-output pairs for the function are [tex](-1,-1)[/tex] and [tex](4,64)[/tex]
Input-output relationship:
The given function is,
[tex]y=x^{3}[/tex]
When x = -1 then [tex]y=(-1)^{3} =-1[/tex]
When x = 4 then [tex]y=4^{3}=64[/tex]
When x = -2 then [tex]y=(-2)^{3}=-8[/tex]
Hence, the possible input-output pairs for the function are [tex](-1,-1)[/tex] and [tex](4,64)[/tex]
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