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{1,3,5}&{2,4,6} are disjoint sets.
Explanation:
In {1,3,5} & {1,3,6} 1 and 3 is the same numbers.
In {1,2,3} & {1,2,3} 1,2 and 3 is the same numbers.
In {1,3,5} & {2,3,4} 3 is the same number.
In {1,3,5} & {2,4,6} not any numbers are same.
First which region is over which region Then We will see that A is on the B so A intersection B and after C is on the A so, A intersection C after that we have to take all intersection part so A intersection B is Union with A intersection C.
The shaded region represents (A ∩ B) ∪ (A ∩ C).
P U Q means P Union Q In set theory, the union (denoted by ∪) of a collection of sets is the set of all elements in the collection. It is one of the fundamental operations through which sets can be combined and related to each other.
If the sets A and B are defined as A = {(x, y) : y = e^{x}, x ∈ R}; B = {(x, y) : y = x,x ∈ R}, then
Since, y = e^{x }and y = x do not meet for any x ∈ R ∴ A ∩ B = φ.
The intersection of the sets {1, 2, 5} and {1, 2, 6} is the set ______
The intersection of the sets A and B, is the set containing those elements that are in both A and B.
Correct Answer : B
Explanation: B = {3,5,6,7} C = {7,8,9}
A = {2,4,6,8}
A⋂(B⋂C) = {6,8}
If A = {x : x is a multiple of 3} and B = {x : x is a multiple of 5}, then A  B is
A ∩ B = {4, 3}
In probability, the event ‘A or B’ can be associated with set:
Probability of event A or B
The probability that Events A and B both occur is the probability of the intersection of A and B. The probability of the intersection of Events A and B is denoted by P(A ∩ B). If Events A and B are mutually exclusive, P(A ∩ B) = 0. The probability that Events A or B occur is the probability of the union of A and B.
If A and B are two given sets, then A ∩ (A ∩ B)' is equal to
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