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A ferry service is transporting passengers to an island charges a fare of $10 and carries 300 persons per day. The manager estimates that the company will lose 15 passengers for each increase of $1 in the fare. Find the fare that yields the greatest income.
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From the proble data this equation is assumed: Cash = ticket * passengers Cash: F(x) = (10+x)*(300-15x) => F(x) = -15x^2 +150x - 3000. Max money is where df(x)/dx = 0 => F'(x) = 0 F'(x) = -30x +150 We want F'(x) = 0 => -30x + 150 = 0 => x=5 So ticket was 10+x, so in that case, best ticket is 15$
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