Latex Problem for Set B Minus set B' that is B \ B' (SOLVED)

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In summary, the "Latex Problem for Set B Minus set B'" refers to the mathematical operation of subtracting elements in set B from the elements in set B'. The solution is obtained by removing common elements and keeping only the unique elements in set B'. This operation is represented as (B' \ B) ∪ (B ∩ B') and is useful in set theory and mathematical logic to determine relationships between sets and in other concepts such as Venn diagrams and probability.
  • #1
Math Amateur
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Can someone show me how to include the set minus operation in latex code ... obviously there is a difficulty that the symbol \ within latex delimiters just leaves a space ...

... so \(\displaystyle B \ B' \) doesn't result in B \ B'

Peter
(SOLVED) B \text{ \ } B' works ... ... ... ... ... \(\displaystyle B \text{ \ } B' \)
 
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  • #2
Use the \setminus symbol: $B\setminus B'$.
 
  • #3
oh dear … so I was facing a non-problem … there was a symbol especially for the situation 😌😌😌

Thanks Opalg
 

FAQ: Latex Problem for Set B Minus set B' that is B \ B' (SOLVED)

What is the meaning of the "Latex Problem for Set B Minus set B' (B \ B')"?

The "Latex Problem for Set B Minus set B' (B \ B')" refers to a mathematical operation in which the elements of one set (B) are subtracted from the elements of another set (B'). The resulting set is denoted as B \ B' and is read as "B minus B prime". This operation is also known as set difference.

How is the "Latex Problem for Set B Minus set B' (B \ B')" solved?

The "Latex Problem for Set B Minus set B' (B \ B')" can be solved by listing all the elements of set B and then removing any elements that are also present in set B'. The remaining elements will form the set B \ B'.

Can you provide an example of the "Latex Problem for Set B Minus set B' (B \ B')"?

Yes, for example, if set B = {1, 2, 3, 4, 5} and set B' = {2, 4, 6}, then the "Latex Problem for Set B Minus set B' (B \ B')" would be solved as follows: B \ B' = {1, 3, 5}. The elements 2 and 4 are removed from set B because they are also present in set B', leaving only the elements that are unique to set B.

How is the "Latex Problem for Set B Minus set B' (B \ B')" different from other set operations?

The "Latex Problem for Set B Minus set B' (B \ B')" is different from other set operations such as union and intersection because it only considers the elements that are present in one set and not the other. In other words, it only focuses on the differences between the two sets.

What is the significance of the "Latex Problem for Set B Minus set B' (B \ B')" in mathematics?

The "Latex Problem for Set B Minus set B' (B \ B')" is an important concept in mathematics because it allows us to compare and analyze the elements of two sets. It is also used in other mathematical operations and concepts such as Venn diagrams and probability. Understanding this operation is crucial for solving more complex mathematical problems involving sets.

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