Boolean algebra: It defines the rules for working with the set {True, False}. The “and”, “or”, “not” are the Boolean operators. The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”. The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”. The logical “not” is used to reverse the input value.

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Answer 1

Question

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

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Answer 2

Question

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Answer 6

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Answer 7

Chapter 8, Problem 2D

Program Plan Intro

Boolean algebra:

It defines the rules for working with the set {True, False}.

The “and”, “or”, “not” are the Boolean operators.

The logical “and” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “True” when both the operands are true, otherwise returns “False”.

The logical “or” is used to evaluate two expressions in order to obtain a single relational result. It returns the Boolean value “true” when one of the operands is “true”. It returns “false” only if both the operands are “false”.

The logical “not” is used to reverse the input value.

Answer 8

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Answer 9

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Answer 10

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Answer 11

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Answer 12

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Answer 13

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Answer 14

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Answer 15

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Answer 16

Expert Solution & Answer

Answer 17

Expert Solution & Answer

Answer 18

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Answer 19

Ch. 8 - Prob. 1TF Ch. 8 - Prob. 2TF Ch. 8 - Prob. 3TF Ch. 8 - Prob. 4TF Ch. 8 - Prob. 5TF Ch. 8 - Prob. 6TF Ch. 8 - Prob. 7TF Ch. 8 - Prob. 8TF Ch. 8 - Prob. 9TF Ch. 8 - Prob. 10TF

P	Q	R	P or R	Q or R	(P or R) and (Q or R)
0	0	0	0	0	0
0	...

Solution Summary: The author defines the rules for working with the set True, False. The "and", "or", and "not" are the Boolean operators.

Videos

Explanation of Solution

b.

Truth table for given expression:

(not P) and Q:

P Q not P

Explanation of Solution

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

Explanation of Solution

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

Explanation of Solution

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...

Want to see the full answer?

Chapter 8 Solutions

Solution Summary: The author defines the rules for working with the set True, False. The "and", "or", and "not" are the Boolean operators.

Videos

Explanation of Solution

b. Truth table for given expression: (not P) and Q: PQnot P

Explanation of Solution

c. Truth table for given expression: (not P) or (not Q): PQnot Pnot Q

Explanation of Solution

d. Truth table for given expression: (P and Q) or R: PQRP and Q(P and Q) or R000000

Explanation of Solution

e. Truth table for given expression: (P or R) and (Q or R): PQRP or RQ or R(P or R) and (Q or R)0000000...

Want to see the full answer?

Chapter 8 Solutions

b.

Truth table for given expression:

(not P) and Q:

P Q not P

c.

Truth table for given expression:

(not P) or (not Q):

P Q not P not Q

d.

Truth table for given expression:

(P and Q) or R:

P Q R P and Q (P and Q) or R
0 0 0 0 0
0

e.

Truth table for given expression:

(P or R) and (Q or R):

P Q R P or R Q or R (P or R) and (Q or R)
0 0 0 0 0 0
0 ...