Math Problem Statement

For the set D = {6}, determine n(D).

Solution

The question asks to determine n(D)n(D), where the set D={6}D = \{6\}.

In this context, n(D)n(D) refers to the cardinality of the set DD, which means the number of elements in the set.

Given that the set DD contains only one element, the number 6, we can conclude:

n(D)=1n(D) = 1

Would you like further clarification or additional details on set theory?

Here are five related questions:

  1. What is the cardinality of an empty set?
  2. How do you determine the cardinality of a set with multiple elements?
  3. What is the difference between a subset and a proper subset?
  4. How can you represent the union and intersection of two sets?
  5. What is a power set, and how is its cardinality calculated?

Tip: The cardinality of a set is always the count of unique elements within it. Repeated elements do not increase the count.

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Math Problem Analysis

Mathematical Concepts

Set Theory
Cardinality

Formulas

n(D): Cardinality of Set D

Theorems

The cardinality of a set is the count of unique elements in the set.

Suitable Grade Level

Grades 6-8