Math, asked by pallipatiteena, 8 months ago

the number of all possible proper subsets of (2, 3,5) is ​

Answers

Answered by hanisha144
13

Step-by-step explanation:

so the answer may be 7 am I right mister

Answered by varshika1664
5

Answer:

The Correct Answer would be 7. The total number of all possible proper subsets of the set (2, 3, 5) is 7.

Step-by-step explanation:

Given: The set consisting of three elements = (2, 3, 5).

To Find: Number of proper subsets of the given set.

We have to find the number of proper subsets of the given set.

What is a Set? A Set is basically a defined collection of elements which are themselves pre-defined.

What is a Subset? A Subset is a part of an already existing set basically. A subset is contained in the main Universal Set.

What is a proper subset? A proper subset is the subset of a set, in which the subset Ф isn't included.

Therefore, the formula for number of  proper subsets = 2ⁿ-1

where, n is the number of elements of the main set.

Applying the formula in the question, we get :

Proper Subsets = 2³ - 1

                          = 8 - 1

                          = 7

Hence, 7 is the correct answer.

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