Represent the following numbers as being members of set K: 2, 4, 2, 0, 6, 0, 10, 8 Can anyone help me on this, I do not understand what it is asking.
Hi, I can help you.
A mathematical set is a list of things, like a grocery list.
We typically give sets a single letter variable name.
And we use brackets to show the start and end of a set, with commas in between items. For example: G = {cheese, milk, eggs, ceviche} is a set of my grocery list.
In math we often put numbers or variables in sets. For example S = {1, 2, 3, 4, e, i, pi}.
This has to do with real, natural, whole, and irrational numbers however.
In this example set S contains the numbers 1, 2, 3, and 4, pi and contains the variables e, i.
Correct
Here is another example of a set. S = {1,2,3}
This set contains the "natural" numbers 1,2,3.
So what you are saying is that the answer is just natural or whole numbers.
Not exactly, what I am saying is that a set can contain natural and/or whole numbers and/or rational numbers and/or irrational numbers and/or variables, etc.
We do not have to segregate numbers in sets.
S = {1,i,e,0,3/2}
One last thing that I forgot to mention about sets is that there are no duplicates.
This one has two duplicates, of the 2 and 0.
For example, if I want to put 0,0,0,1,2,3,4,4,4 into a set, S, it would like this S = {0,1,2,3,4}.
The duplicates are omitted in a set.
Okay, give your problem a shot now!
So the answer would be a simplier set of numbers that actually make a set that does not repeat itself.
Yes the answer would be a simpler list* of numbers that make a set that does not repeat itself (sets generally do not repeat themselves).
Okay, thanks.
So, what is your answer to this problem?
Represent the following numbers as being members of set K: 2, 4, 2, 0, 6, 0, 10, 8
{2, 4, 0, 6, 10, 8}
Correct
Generally we give our sets names.
Natural?
so set your set equal to the letter K, and we will call it "Set K".
okay, thank you.
Yes, your set contains natural numbers, but we do not name the set by its contents, rather we typically assign an arbitrary capital letter variable symbol equal to the set.
you're welcome
Oh, and, while it's not necessary. I like to order the numbers in my sets from least to greatest. It makes it easier to read, though it does not change the set.
Okay, I'll remember that in my math class at school monday. Thanks.
For example, S = {1,2,3} = {3,2,1} = {2,1,3} = {3,1,2}
Good good. Anything else I can help you with?
That'll be all, thanks though.
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