Advertisements
Advertisements
Question
Let A and B be two sets such that n(A) = 45, n(B) = 38 and n(A ∪B) = 70, find: n(B – A)
Solution
n(A) = 45, n(B) = 38 and n(A∪ B) = 70
We know that,
n(B – A) = n(A ∪ B) – n(A)
n(B – A) = 70 – 45 = 25
APPEARS IN
RELATED QUESTIONS
Write the cardinal number of the following set:
A = Set of days in a leap year.
The set, given below, state whether it is finite set, infinite set or the null set:
A = {x : x is an integer between 1 and 2}
The set, given below, state whether it is finite set, infinite set or the null set:
B = {x : x ∈ W ; x is less than 100}.
The set, given below, state whether it is finite set, infinite set or the null set:
C = {x | x is a prime number between 7 and 10}
Fill in the blank:
The empty set is a ____ of every set.
M = {x : x is a natural number between 0 and 8) and N = {x : x is a natural number from 5 to 10}. Find: N – M and n (N – M)
If A = {x: x is natural number divisible by 2 and x< 16} and
B = {x:x is a whole number divisible by 3 and x < 18}, find: A ∩ B and n (A ∩ B).
Let A and B be two sets such that n(A) = 45, n(B) = 38 and n(A ∪B) = 70, find: n (A ∩ B).
Let n(A) 30, n(B) = 27 and n(A∪B) = 45, find: n(A ∩ B).
Let n(A) 30, n(B) = 27 and n(A∪B) = 45, find: n(A ∪B)