Not that simple.
First of all, your question is not totally clear.
Can you have more than one of the condiments, e.g. lettuce and tomatoes and pickles?
Secondly, can you have more than one type of cheese?
I will assume the above.
There are 2^5 or 32 subsets of the 5 condiments, including none of them
There are 2^5 -1 or 31 ways to have a cheese combination. (I subtraced 1 since a no-cheese sandwich is not a "cheese sandwich")
So the number of different cheese sandwiches is
32 x 31 or 992
A deli offers its cheese sandwich with various combinations of mayonnaise, lettuce, tomatoes, pickles, and sprouts. 5 types of cheese are available. How many different cheese sandwiches are possible?
I got 10 for the answer is that correct?
4 answers
Below is the problem again with the answer choices....
A deli offers its cheese sandwich with various combinations of mayonnaise, lettuce,tomatoes,pickles, and sprouts. 5 types of cheese are available. How many different cheese sandwiches are possible?
Answer choice:
a)320 b)80 c)160 d)10
A deli offers its cheese sandwich with various combinations of mayonnaise, lettuce,tomatoes,pickles, and sprouts. 5 types of cheese are available. How many different cheese sandwiches are possible?
Answer choice:
a)320 b)80 c)160 d)10
Again, the question does not clear up the problem I stated.
The only logical answer I can see is 160, but that would assume that we can have multiple combinations of the condiments but only 1 kind of cheese.
namely 32 x5 = 160
But...
why can't a cheese sandwich have more than one kind of cheese?
so go with the 160
The only logical answer I can see is 160, but that would assume that we can have multiple combinations of the condiments but only 1 kind of cheese.
namely 32 x5 = 160
But...
why can't a cheese sandwich have more than one kind of cheese?
so go with the 160
I ask my self the same question the reason i was getting confused... Thanks so much