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Out of the 7 condiments one may choose as many or as few, hence the total number of combinations of condiments available = 7C0 + 7C1 + 7C2 + 7C3 + 7C4 + 7C5 + 7C6 + 7C7

From the math property we know that sum of nCr where r ranges from [0, n] = 2^n

Therefore an individual has 2^7 combination choices from the condiments. But we know that there are 3 varieties of meat as well. And each variety may be clubbed with any of these 2^7 combinations of condiments.

Hence, total different kinds of burgers possible = 3*(2^7)

Hence, E.

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MartyMurray Would you like to discuss this question ?

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Hello All,

The question here says 'A burger must include meat', however it doesn't limit customers to only one kind of meat. Thus shouldn't it be the case where he can select any kind/number of meat (number >=1)
In that case, won't there be 7 ways (3C1 + 3C2 + 3C3) to select meat?
Please clarify.

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The question could be made clearer; I thought that the customer can have multiple different types of meat.

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Yeah this question should have mentioned. Customer can have only 1 type of meat in addition to must.
As it is answer should be 7*2^7.
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