Question

If n(U) = 125, n(A) = 80, n(B) = 65,then, greatest value of n(AUB) is​

Answer 1

Answer:

650,000

Step-by-step explanation:

Given these numbers in the question, multiply all three numbers to get your final answer which is 650,000.

Answer 2

The greatest value of n(AUB) is "145".

• An component as well as substance or entity that belongs to both A and B would be included throughout the Union.
• A union is denoted by "U".

Given:

→ n(U) = 125

→ n(A) = 80

→ n(B) = 65

As we know,

The formula is:

⇒ $n(A \cup B)_{max} = n(A)+n(B)$

By substituting the given values of n(A) and n(B), we get

                         $=80+65$

                         $=145$

Thus the correct answer is n(AUB) = 145.

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