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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 ⊆ ASet B is a finite setSet 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

Similar Questions

Let Set A = {Guava, Orange, Apricot, Pomegranate, Custard Apple, Banana, Mango, Apple, Kiwifruit, Pineapple} and B = {Orange, Pineapple, Guava, Pomegranate}. Which of the following is correct

Which of the following is NOT a valid set? a. {1,2,3,4} b. {apple, banana, cherry} c. {{1},{2},{3}} d. {5,6,5}

Which of the following is not equal to set A?

Suppose we have two sets A & B, then A < B is:True if len(A) is less than len(B).True if A is a proper subset of B.True if the elements in A when compared are less than the elements in B.True if A is a proper superset of B.

Two sets are defined as below.Which of the following is definitely true?

1/1

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