SOLVED: Prove that 3n 2 is the minimum number of campers the counselor needs to solve her problem. To prove this, show that with only 3n 1 campers the counselor cannot solve her problem: Start by using the pigeonhole principle as depicted below: Pigeons (Campers) Holes (Paths)3n 1Hint: Reference the proof that showed with only 7 campers and n = 2 liars the counselor cannot solve her problem: A very similar proof that worked in the case of n = 2 will also work in the general case:Note: Now
SOLVED: Prove that 3n 2 is the minimum number of campers the …
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