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Mathematics 18 Online
OpenStudy (henrietepurina):

Shaun found that 43 students in his school liked skating and 21 of those students liked swimming, as well. There were 7 students who did not like skating but liked swimming. There were 6 students who liked neither skating nor swimming. Which table best summarizes the data collected by Shaun?

OpenStudy (mitu12):

wheres the table

OpenStudy (henrietepurina):

Like swimming Did not like swimming Total Like skating 43 21 64 Did not like skating 7 6 13 Total 50 27 77 Like swimming Did not like swimming Total Like skating 14 34 48 Did not like skating 7 6 13 Total 21 40 61 Like swimming Did not like swimming Total Like skating 21 22 43 Did not like skating 6 7 13 Total 27 29 56 Like swimming Did not like swimming Total Like skating 21 22 43 Did not like skating 7 6 13 Total 28 28 56

OpenStudy (henrietepurina):

eeeh... its all messed up :(

OpenStudy (henrietepurina):

Like swimming Did not like swimming Total Like skating 43 21 64 Did not like skating 7 6 13 Total 50 27 77

OpenStudy (mitu12):

the table is confusing

OpenStudy (henrietepurina):

you do it like that for the rest ok?

OpenStudy (mitu12):

thats better

OpenStudy (mitu12):

i think it might be the first one

OpenStudy (mitu12):

i have to leave now hope you understand everything

OpenStudy (mitu12):

@PaxPolaris could you help with this one

OpenStudy (henrietepurina):

sorry I left for a sandwich i hope you understand

OpenStudy (henrietepurina):

any ideas yet guys?

OpenStudy (henrietepurina):

@PaxPolaris anything?

OpenStudy (paxpolaris):

i prefer making a Venn diagram ...

OpenStudy (henrietepurina):

ok :)

OpenStudy (paxpolaris):

|dw:1410573559713:dw|

OpenStudy (henrietepurina):

dont you think theres too much data?

OpenStudy (henrietepurina):

to fit in there?

OpenStudy (paxpolaris):

21 liked both|dw:1410573726854:dw|

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