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A) Total students = 75, n(P H) = 75, n(P H) = 10, n(P) : n(H) = 2 : 3. Find n(P) and n(H).

Mathematics

ScanSolve AI Answer

10. a)
Given:
Total students = 75
Students who like picnic (P) or hiking (H) or both, n(P∪H)=75n(P \cup H) = 75.
Students who like both activities, n(P∩H)=10n(P \cap H) = 10.
The ratio of the number of students who like picnic to those who like hiking is n(P):n(H)=2:3n(P) : n(H) = 2 : 3.

Step 1: Find the values of n(P)n(P) and n(H)n(H).
We know the formula for the union of two sets: $n(P \cup H) = n(P) + n(H) - n(P

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