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Mod 1 SLP – Set Theory, Coursework Example
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Introduction
A set is a group of items put together. They can be listed in two groups. If we take an example of la man, there are those things that are essential while others are for fun. The first set which we are going to call set A will have the essential things that a man must buy and the second set which will be set B will have the items that a man just needs for fun.
The things that a man must have to buy:
No | UNITS | Set A (ESSENTIAL) | Prices |
|
1 | Clothes | 20 |
|
1 | Shoes | 40 |
|
1 | Food | 60 |
|
1 | Phone | 70 |
|
1 | Medicine | 80 |
TOTALS | 270 |
The things that a man may will buy:
UNITS | Set B
(FUN TUFF) |
Prices | |
|
1 | Cake | 90 |
|
1 | TV box | 120 |
|
1 | Padlock | 30 |
|
1 | Drinks | 60 |
|
1 | Millet | 40 |
The totals in set A
20+40+60+70+80 = 270
The Union is the collection of all the sets.
The totals of the union (U)
A U B
20 U 40 U 60 U 70 U 80 U 90 U 120 U 30 U 60 U 40 = 610
The intersection is a set that contains the information that is in A and also appears in B. Its symbol is n
n of 20, 40, 60, 70, 80, 90,120, 30, 60, 40 = 40 and 60
The total cost of n is: 60+40 = 100
The total cost of U and n if there are 2 of set A and 3 of set B
Set A: 270 x 2 = 540
Set B: 340 x 3 = 1020
U: 1020 U 540 = 1560
n: (NULL) This is because there are no like figures in both.
Cake and millet will make up a subset of food.
A proper subset is a subset that includes some but not all elements of another set while an improper subset is the subset consisting of all elements of a given set.
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