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Let a set A contain elements which are fruits and set B = {mango, orange}. Choose the incorrect option?nullB ⊆ ASet B is a finite setSet A is superset of Set B

Question

Let a set A contain elements which are fruits and set B = {mango, orange}. Choose the incorrect option?

  • nullB ⊆ A
  • Set B is a finite set
  • Set A is superset of Set B
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Solution

The question seems to be incomplete as the options for the question are not provided. However, based on the given information, here are the interpretations of the statements:

  1. B ⊆ A: This means set B is a subset of set A. This could be correct if set A contains all fruits, including mango and orange.

  2. Set B is a finite set: This is correct. Set B is finite because it has a specific number of elements, which are mango and orange.

  3. Set A is a superset of Set B: This could be correct if set A contains all fruits, including mango and orange.

Without the options or more context, it's not possible to determine which statement is incorrect.

This problem has been solved

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It refers to any two sets denoted by A and B such that every element of A is also an element of B then A is called subset of B, written A ⊆ B,

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