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OpenStudy (anonymous):

Which point could be removed in order to make the relation a function? {(0, 2), (3, 8), (-4, -2), (3, -6), (-1, 8), (8, 3)} (8, 3) (3, -6) (-1, 8) (-4, -2)

OpenStudy (xapproachesinfinity):

what do you think?

OpenStudy (xapproachesinfinity):

any idea?

OpenStudy (xapproachesinfinity):

well let's start with the definition of a function shall we

OpenStudy (xapproachesinfinity):

in order for a relation to be a function x an element of the domain has to have exactly one coresponding y in the range if one x has more than one it cannot be a function that is what this is saying so if we have for example say (3, 4) (3, -2) as two points of a relation this sort of a relation cannot be a function since 3 is assigned two distinct values 4 and -2

OpenStudy (xapproachesinfinity):

knowing this, can you tell out of the choices you given which one need to remove to make that relation a function?

OpenStudy (xapproachesinfinity):

hey! say something....

OpenStudy (anonymous):

sorry! I got distracted @xapproachesinfinity

OpenStudy (xapproachesinfinity):

well read what i wrote

OpenStudy (anonymous):

A and C aren't it, right?

OpenStudy (anonymous):

@xapproachesinfinity

OpenStudy (xapproachesinfinity):

well this is not a guess and find you have the definition use it think and get the answer

OpenStudy (xapproachesinfinity):

now tell what points does x repeat like (4, 5) (4, -1)

OpenStudy (anonymous):

D

OpenStudy (xapproachesinfinity):

forgot about the option my friend focus on the set {(0, 2), (3, 8), (-4, -2), (3, -6), (-1, 8), (8, 3)}

OpenStudy (xapproachesinfinity):

detect two points where same x is repeated

OpenStudy (anonymous):

8,3 and 3,8

OpenStudy (xapproachesinfinity):

that's not same x the x is the first one you 8 and 3 those are the x coordinates

OpenStudy (xapproachesinfinity):

same x would be like (9, 1) (9, 0)

OpenStudy (anonymous):

3,8 and 1,8

OpenStudy (xapproachesinfinity):

see 9 is in the x's place

OpenStudy (xapproachesinfinity):

man i said same x look at my example (9,1 ) (9,0)

OpenStudy (anonymous):

but none of them are in that place

OpenStudy (xapproachesinfinity):

(place of x , place of y) do you got it always the first part is for x and the second for y that's why they are called (x,y) ordered pairs

OpenStudy (anonymous):

wait nevermind 3,8 and 3,-6

OpenStudy (xapproachesinfinity):

finally! you opened your eyes

OpenStudy (xapproachesinfinity):

yes not we need to take out one of those so that we have a function not just a relation

OpenStudy (xapproachesinfinity):

see your options now and figure out which one we need to get rid of

OpenStudy (anonymous):

it's B

OpenStudy (xapproachesinfinity):

yes! if there is no (3,-6) the set will be a function

OpenStudy (anonymous):

thank you

OpenStudy (xapproachesinfinity):

welcome!

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