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21 May 2023, 11:39
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To find the number of members of the club who traveled to at least one of the three countries, we need to add the number of members who traveled to each country separately, but we need to account for the overlap of members who traveled to multiple countries.
Let's solve it step by step:
The number of members who traveled to England = 26.
The number of members who traveled to France = 26.
The number of members who traveled to Italy = 32.
We are also given the following information about the overlaps:
No members traveled to both England and France.
6 members traveled to both England and Italy.
11 members traveled to both France and Italy.
To find the number of members who traveled to at least one of the three countries, we need to add the individual counts and subtract the overlaps to avoid double counting.
Number of members who traveled to at least one of the three countries = (Number who traveled to England) + (Number who traveled to France) + (Number who traveled to Italy) - (Number who traveled to both England and Italy) - (Number who traveled to both France and Italy) + (Number who traveled to both England, France, and Italy) = 26 + 26 + 32 - 6 - 11 + 0 = 67
Therefore, the number of members of the club who traveled to at least one of these three countries last year is 67.
Hence, the answer is
To find the number of members of the club who traveled to at least one of the three countries, we need to add the number of members who traveled to each country separately, but we need to account for the overlap of members who traveled to multiple countries.
Let's solve it step by step:
The number of members who traveled to England = 26.
The number of members who traveled to France = 26.
The number of members who traveled to Italy = 32.
We are also given the following information about the overlaps:
No members traveled to both England and France.
6 members traveled to both England and Italy.
11 members traveled to both France and Italy.
To find the number of members who traveled to at least one of the three countries, we need to add the individual counts and subtract the overlaps to avoid double counting.
Number of members who traveled to at least one of the three countries = (Number who traveled to England) + (Number who traveled to France) + (Number who traveled to Italy) - (Number who traveled to both England and Italy) - (Number who traveled to both France and Italy) + (Number who traveled to both England, France, and Italy) = 26 + 26 + 32 - 6 - 11 + 0 = 67
Therefore, the number of members of the club who traveled to at least one of these three countries last year is (B) 67.
Let's solve it step by step:
The number of members who traveled to England = 26.
The number of members who traveled to France = 26.
The number of members who traveled to Italy = 32.
We are also given the following information about the overlaps:
No members traveled to both England and France.
6 members traveled to both England and Italy.
11 members traveled to both France and Italy.
To find the number of members who traveled to at least one of the three countries, we need to add the individual counts and subtract the overlaps to avoid double counting.
Number of members who traveled to at least one of the three countries = (Number who traveled to England) + (Number who traveled to France) + (Number who traveled to Italy) - (Number who traveled to both England and Italy) - (Number who traveled to both France and Italy) + (Number who traveled to both England, France, and Italy) = 26 + 26 + 32 - 6 - 11 + 0 = 67
Therefore, the number of members of the club who traveled to at least one of these three countries last year is 67.
Hence, the answer is
To find the number of members of the club who traveled to at least one of the three countries, we need to add the number of members who traveled to each country separately, but we need to account for the overlap of members who traveled to multiple countries.
Let's solve it step by step:
The number of members who traveled to England = 26.
The number of members who traveled to France = 26.
The number of members who traveled to Italy = 32.
We are also given the following information about the overlaps:
No members traveled to both England and France.
6 members traveled to both England and Italy.
11 members traveled to both France and Italy.
To find the number of members who traveled to at least one of the three countries, we need to add the individual counts and subtract the overlaps to avoid double counting.
Number of members who traveled to at least one of the three countries = (Number who traveled to England) + (Number who traveled to France) + (Number who traveled to Italy) - (Number who traveled to both England and Italy) - (Number who traveled to both France and Italy) + (Number who traveled to both England, France, and Italy) = 26 + 26 + 32 - 6 - 11 + 0 = 67
Therefore, the number of members of the club who traveled to at least one of these three countries last year is (B) 67.
29 May 2024, 21:26
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3 group overlapping sets with a twist:
13 Nov 2025, 08:22
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Since the question mentions atleast 1, should we be including exactly 2 countries in the answer as well, i.e 67+6+11? just trying to see which key word I am missing in interpreting the question.
