A country park system rates its 20 golf courses in increasing order of difficulty as bronze, silver, or gold. There are only two gold courses and twice as many bronze as silver courses. A If a golfer decides to play a round at a silver or gold course, how many selections are possible? B If a golfer decides to play one round per week for 3 weeks, first on a bronze course, then silver, then gold, how many combined selections are possible?
A country park system rates its 20 golf courses in increasing order of difficulty as bronze, silver, or gold. There are only two gold courses and twice as many bronze as silver courses. A If a golfer decides to play a round at a silver or gold course, how many selections are possible? B If a golfer decides to play one round per week for 3 weeks, first on a bronze course, then silver, then gold, how many combined selections are possible?
Solution Summary: The author explains the addition principle for determining the number of selections possible if a golfer plays at silver or gold courses.
A country park system rates its
20
golf courses in increasing order of difficulty as bronze, silver, or gold. There are only two gold courses and twice as many bronze as silver courses.
A
If a golfer decides to play a round at a silver or gold course, how many selections are possible?
B
If a golfer decides to play one round per week for
3
weeks, first on a bronze course, then silver, then gold, how many combined selections are possible?
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