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tomasgarrido10
07.12.2019 •
Mathematics
Which relation represents a function?
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Ответ:
Ответ:
The relation which represents a function is:
{ (-2,2) , (0,2) , (7,2) , (11,2) }
Step-by-step explanation:Function--
A function is a relation such that each element of first set is mapped to a unique element of the other set.
i.e. no element has two images.
i.e. it is a ordered pair of the type: (x,y)
such that no x is mapped to more than one y.
A)
{ (0,0) , (2,3) , (2,5) , (6,6) }
It is not a function.
since 2 is mapped to 3 i.e. the ordered pair (2,3)
and 2 is mapped to 5 as well i.e. the ordered pair (2,5) .
B)
{ (3,5) , (8,4) , (10,11) , (10,6) }
It is not a function.
since 10 is mapped to 11 in the ordered pair (10,11).
and 10 is mapped to 6 in the ordered pair (10,6) .
C)
{ (-2,2) , (0,2) , (7,2) , (11,2) }
It is a function.
since no element of the first set is mapped to more than one element of the other set.
D)
{ (13,2) , (13,3) , (13,4) , (13,5) }
It is not a function.
since 13 is mapped to more than one element of the other set.
Ответ:
at x=-3 and y=-1
2(-3+4)^2 - ((3*-1)+5)^3
2 (1)^2 - (2)^3
2 - 8
(-6)