On a certain transatlantic crossing, 20 percent of a ship’s passengers held round-trip tickets and also took their cars abroad the ship. If 60 percent of the passengers with round-trip tickets did not take their cars abroad the ship, what percent of the ship’s passengers held round-trip tickets?
A. 33 1/3%
B. 40%
C. 50%
D. 60%
E. 66 2/3%
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- Junior | Next Rank: 30 Posts
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I would also say 50%.
The 20% of the (total) passengers hold a round trip ticket and have cars and 60% of round trip passengers have no cars. You can see that the 20% is equal to 40% of the total passengers and that means that those with round trip tickets without cars are equal to 30% of the total passengers.
30% +20%=50%
The 20% of the (total) passengers hold a round trip ticket and have cars and 60% of round trip passengers have no cars. You can see that the 20% is equal to 40% of the total passengers and that means that those with round trip tickets without cars are equal to 30% of the total passengers.
30% +20%=50%
If you combine all AND clauses,
1> 20% of Ships's passengers (SP) have CAR aboard.
2> 60% of SP DO NOT have CAR aboard.
Now my argue is "how are you sure that ship does NOT have any other type of passenger". Basically how you deduce that "ALL passengers of ship have round-trip tickets".
1> 20% of Ships's passengers (SP) have CAR aboard.
2> 60% of SP DO NOT have CAR aboard.
Now my argue is "how are you sure that ship does NOT have any other type of passenger". Basically how you deduce that "ALL passengers of ship have round-trip tickets".
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- Junior | Next Rank: 30 Posts
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I feel like you have to assume that there are no other types of passengers other than those with and without a car and those with and without round trip tickets. If not, there would be no way to solve the problem...