The truth table represents the logical operation A XOR B (A exclusive OR B). This operation gives a true (or 1) result if the number of true inputs is odd.

Let's evaluate each option:

a. A OR NOT B: This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

b. NOT ( NOT A AND B ): This would give a true result for the first, second and fourth rows of the truth table, but not the third. So, this is not the correct expression.

c. A OR NOT ( A OR B ): This would give a true result only for the second row of the truth table. So, this is not the correct expression.

d. A AND B OR A AND NOT B OR NOT A AND NOT B: This would give a true result for the second, third and fourth rows of the truth table, but not the first. So, this is not the correct expression.

e. A OR ( NOT A AND NOT B ): This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

Therefore, none of the given expressions match the truth table output.

Question

The truth table represents the logical operation A XOR B (A exclusive OR B). This operation gives a true (or 1) result if the number of true inputs is odd.

Let's evaluate each option:

a. A OR NOT B: This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

b. NOT ( NOT A AND B ): This would give a true result for the first, second and fourth rows of the truth table, but not the third. So, this is not the correct expression.

c. A OR NOT ( A OR B ): This would give a true result only for the second row of the truth table. So, this is not the correct expression.

d. A AND B OR A AND NOT B OR NOT A AND NOT B: This would give a true result for the second, third and fourth rows of the truth table, but not the first. So, this is not the correct expression.

e. A OR ( NOT A AND NOT B ): This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

Therefore, none of the given expressions match the truth table output.

Knowee AI · Accepted Answer

The truth table represents the logical operation A XOR B (A exclusive OR B). This operation gives a true (or 1) result if the number of true inputs is odd.

Let's evaluate each option:

a. A OR NOT B: This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

b. NOT ( NOT A AND B ): This would give a true result for the first, second and fourth rows of the truth table, but not the third. So, this is not the correct expression.

c. A OR NOT ( A OR B ): This would give a true result only for the second row of the truth table. So, this is not the correct expression.

d. A AND B OR A AND NOT B OR NOT A AND NOT B: This would give a true result for the second, third and fourth rows of the truth table, but not the first. So, this is not the correct expression.

e. A OR ( NOT A AND NOT B ): This would give a true result for the first, second and third rows of the truth table, but not the fourth. So, this is not the correct expression.

Therefore, none of the given expressions match the truth table output.

Consider the following truth table:ABOutput001010101111 Which of the following expressions gives the truth table output? Question 2Select one or more:a.A OR NOT Bb.NOT ( NOT A AND B )c.A OR NOT ( A OR B )d.A AND B OR A AND NOT B OR NOT A AND NOT Be.A OR ( NOT A AND NOT B )

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