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If hybrid set G is formed by the union of sets H and I, which of the following i

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Question: If hybrid set G is formed by the union of sets H and I, which of the following is true?

Options:

  1. Set G will have fewer elements than set H.
  2. Set G will have fewer elements than set I.
  3. Set G will have at least as many elements as the larger of set H or set I.
  4. Set G cannot contain any elements from set H.

Correct Answer: Set G will have at least as many elements as the larger of set H or set I.

Solution:

The union of two sets will always have at least as many elements as the larger of the two sets, including unique elements.

If hybrid set G is formed by the union of sets H and I, which of the following i

Practice Questions

Q1
If hybrid set G is formed by the union of sets H and I, which of the following is true?
  1. Set G will have fewer elements than set H.
  2. Set G will have fewer elements than set I.
  3. Set G will have at least as many elements as the larger of set H or set I.
  4. Set G cannot contain any elements from set H.

Questions & Step-by-Step Solutions

If hybrid set G is formed by the union of sets H and I, which of the following is true?
  • Step 1: Understand what a set is. A set is a collection of distinct objects or elements.
  • Step 2: Know what the union of two sets means. The union of two sets, H and I, combines all the elements from both sets without duplicating any elements.
  • Step 3: Identify the larger set between H and I. This is the set that has more elements.
  • Step 4: Realize that when you combine the two sets (H and I), the total number of elements in the union (set G) will be at least as many as the larger set.
  • Step 5: Remember that unique elements are counted only once in the union, so if both sets have some elements in common, those common elements will only be counted once.
  • Set Theory – Understanding the properties of union operations in set theory, specifically how the union of two sets combines their elements.
  • Cardinality – The concept of cardinality, which refers to the number of elements in a set and how it relates to the union of sets.
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