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Adit_

I also used to take time or even sometimes get Overlapping questions wrong.

I sat down one day and analysed the Overlapping question variations.

For 3-Overlapping sets there are actually only 2 variations. Yes, only 2 variations.

For 2-Overlapping sets. Can be only 2-3 variations. That's it.

Sit down and think and boil down the variations.

I solved this question maybe under 40 seconds because I know variations or you can say I know those patterns. This has come to me by solving problems.
Message me if you are not getting those variations, I will help you.
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This question made me hungry! :D

We find the number of members who like at least one of the three items by subtracting those who like none from the total
\(125 - 20 = 105\)

We apply the inclusion-exclusion principle for three sets to relate the count of those who like at least one item to the given counts and the unknown who like all three
\(105 = 50 + 70 + 45 - 25 - 30 - 20 + x\)

We calculate the sum of members who like each individual item
\(165 = 50 + 70 + 45\)

We calculate the sum of members who like each pair of items
\(75 = 25 + 30 + 20\)

We substitute these sums back into the inclusion-exclusion equation
\(105 = 165 - 75 + x\)

We simplify the right side to isolate \(x\)
\(105 = 90 + x\)

We subtract 90 from both sides to solve for \(x\)
\(x = 105 - 90 = 15\)

Answer D

Hope this helps!
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Hi, can you help me with these variations?
aditya1818
Adit_

I also used to take time or even sometimes get Overlapping questions wrong.

I sat down one day and analysed the Overlapping question variations.

For 3-Overlapping sets there are actually only 2 variations. Yes, only 2 variations.

For 2-Overlapping sets. Can be only 2-3 variations. That's it.

Sit down and think and boil down the variations.

I solved this question maybe under 40 seconds because I know variations or you can say I know those patterns. This has come to me by solving problems.
Message me if you are not getting those variations, I will help you.
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ExpertsGlobal5
The following shows the liking pattern of 125 members of a club.

50 like pizza.
70 like burger.
45 like salad.
25 like pizza and burger.
30 like burger and salad.
20 like pizza and salad.
20 like none of the three.

How many members of the club like pizza, burger, and salad?

A. 0
B. 5
C. 10
D. 15
E. 30

Video explanation:


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aditya1818
Adit_

I also used to take time or even sometimes get Overlapping questions wrong.

I sat down one day and analysed the Overlapping question variations.

For 3-Overlapping sets there are actually only 2 variations. Yes, only 2 variations.

For 2-Overlapping sets. Can be only 2-3 variations. That's it.

Sit down and think and boil down the variations.

I solved this question maybe under 40 seconds because I know variations or you can say I know those patterns. This has come to me by solving problems.
Message me if you are not getting those variations, I will help you.


I'd like to know those variations too. Kindly enlighten.
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