A salesperson living in city A wishes to visit five cities B, C, D, E, and F. Suppose (8). all cities are connected, except that B and C are not directly connected. How many different travel plans could be constructed to visit each city exactly once and then return home? (a). (b). From a standard deck of 52 poker cards, a hand of 5 cards is drawn randomly. Find the probability that it has exactly two clubs and no spades. (c). The odds for an event A are 2 to 3. The odds against an event B are 4 to 3. If A and B are mutually exclusive, find the odds for the event A or B.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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**Problem 8:**

(a) A salesperson living in city A wishes to visit five cities B, C, D, E, and F. Suppose all cities are connected, except that B and C are not directly connected. How many different travel plans could be constructed to visit each city exactly once and then return home?

(b) From a standard deck of 52 poker cards, a hand of 5 cards is drawn randomly. Find the probability that it has exactly two clubs and no spades.

(c) The odds for an event A are 2 to 3. The odds against an event B are 4 to 3. If A and B are mutually exclusive, find the odds for the event A or B.
Transcribed Image Text:**Problem 8:** (a) A salesperson living in city A wishes to visit five cities B, C, D, E, and F. Suppose all cities are connected, except that B and C are not directly connected. How many different travel plans could be constructed to visit each city exactly once and then return home? (b) From a standard deck of 52 poker cards, a hand of 5 cards is drawn randomly. Find the probability that it has exactly two clubs and no spades. (c) The odds for an event A are 2 to 3. The odds against an event B are 4 to 3. If A and B are mutually exclusive, find the odds for the event A or B.
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