**List all the subsets of the given set.**Given Set: \(\{g, k, v\}\)**Choose the answer that lists all of the subsets of \(\{g, k, v\}\).**- **A.** \(\{\}, \{k\}, \{v\}, \{g, k\}, \{g, v\}, \{k, v\}\)- **B.** \(\{g\}, \{k\}, \{v\}, \{g, k\}, \{g, v\}, \{k, v\}, \{g, k, v\}\)- **C.** \(\{\}, \{g\}, \{k\}, \{v\}, \{g, k\}, \{g, v\}, \{k, v\}\)- **D.** \(\{\}, \{g\}, \{k\}, \{v\}, \{g, k\}, \{g, v\}, \{k, v\}, \{g, k, v\}\)**Explanation:**Each subset of a set is formed by including or excluding each element. For the set \(\{g, k, v\}\), the total number of subsets is \(2^3 = 8\), including:1. The empty set: \(\{\}\)2. Single-element subsets: \(\{g\}, \{k\}, \{v\}\)3. Two-element subsets: \(\{g, k\}, \{g, v\}, \{k, v\}\)4. The full set itself: \(\{g, k, v\}\)**Correct Answer: D**

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Answered: List all the subsets of the given set.…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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