Algebra | Level 1 Math "Set"

[Jhem]

Hey guys, I'm first year college and I need help.

Sets:
E = {x|x is an event integer}
F = {x|x is an odd integer}

Give the elements:
E ∪ F

How? ∪ = Union

Thanks

[Jew]

divide by 0

[Jhem]

divide by 0

What? example of union is.

{1, 2} ∪ {2, 3} = {1, 2, 3}.

do I need to do it like this?

x|x is an event integer odd integer

[COD3RIN]

Hey guys, I'm first year college and I need help.

Sets:
E = {x|x is an event integer}
F = {x|x is an odd integer}

Give the elements:
E ∪ F

How? ∪ = Union

Thanks

Here more info to read https://books.google.co.jp/books?id=...AA%20F&f=false

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Ω this is the hard symbol and powerful in mathematics

[[MPGH]arunforce]

x|x is referring to two different integers, I believe... so:

E = {2, 4}
F = {1, 5}

E U F = {1,2,4,5}

[OscR]

you probably should of listened in class, your teacher shouldn't ask you to do things you don't know :s

sorry i can't help.

[Boombox]

you probably should of listened in class, your teacher shouldn't ask you to do things you don't know :s

sorry i can't help.

Completely wrong, your professors will expect you to know everything.

[[MPGH]Psychotic]

Completely wrong, your professors will expect you to know everything.

shut the fuck up boombox.

[Boombox]

shut the fuck up boombox.

What to heck Garrett?

[Cheenku]

Hey guys, I'm first year college and I need help.

Sets:
E = {x|x is an even integer}
F = {x|x is an odd integer}

Give the elements:
E ∪ F

How? ∪ = Union

Thanks

E= {2, 4, 6, 8....} it is read as E is X such that X is an even integer (I am assuming it is a whole number as well, just in case).
F= {1, 3, 5, 7....} it is read as E is X such that X is an odd integer (I am assuming it is a whole number as well, just in case).
The union of two sets is the addition of all their elements.
Whereas, the intersection is only the common elements.

So, E U F= {1,2,3,4,5,6...∞}
However, E ∩ F= {∅}

[OscR]

Completely wrong, your professors will expect you to know everything.

my bad :Z im not in college yet. That's the way it works for me at the moment.

[Jhem]

E= {2, 4, 6, 8....} it is read as E is X such that X is an even integer (I am assuming it is a whole number as well, just in case).
F= {1, 3, 5, 7....} it is read as E is X such that X is an odd integer (I am assuming it is a whole number as well, just in case).
The union of two sets is the addition of all their elements.
Whereas, the intersection is only the common elements.

So, E U F= {1,2,3,4,5,6...∞}
However, E ∩ F= {∅}

Can you please explain a little more? how did you get their elements?

[[MPGH]arunforce]

Can you please explain a little more? how did you get their elements?

It says it... it asks for even integers for E and odd integers in F, then you combine them into one.

[Jhem]

It says it... it asks for even integers for E and odd integers in F, then you combine them into one.

Yeah, just like in the sample.

x|x is an event integer, odd integer

?

[[MPGH]arunforce]

Yeah, just like in the sample.

x|x is an event integer, odd integer

?

not sure what you're trying to ask