Tim C. answered 03/01/17
Tutor
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Experienced and Effective Specialist in Praxis Math and GED Math
If you add the 43 + 37, you get 80 which is obviously more than 65. This is because the tickets that are round-trip are being "double-counted", by being included in both groups. To determine this double-counted amount, subtract 80 - 65 to get 15 round trip tickets.
To verify:
Since the tickets from M->L include the round trip tickets, subtract 15 to from 43 to get one-way M->L tickets. So this is 28.
Since the tickets from L->M include the round trip tickets, subtract 15 to from 37 to get one-way M->L tickets. So this is 22.
So total tickets is L->M one-way + M->L one-way + round trip, which is 28 + 22 + 15 = 65
If you found this answer helpful, please say thanks
Tim C.
tutor
You're welcome. This is really a Venn Diagram type of problem. Perhaps this is what they are learning in class? It is helpful to draw a Venn Diagram of the situation to make it easier to understand and see the ticket breakdown.
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03/02/17
Warren D.
03/02/17