Logic gate: Logic gate is an electronic circuit that is used to take logical decisions based on the input. It contains one or more number of inputs and one output. The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1. The output of logic gate is produced when it satisfies any of its logic conditions. The logic condition depends upon the type of the gates and the number of inputs. The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates. AND gate: The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH. The output of AND gate will be LOW when any one of its input is LOW. The symbol to represent AND gate is given below: The truth table for AND gate is as follows: INPUT A INPUT B OUTPUT Y 0 0 0 0 1 0 1 0 0 1 1 1 OR gate: The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH. The output of AND gate will be LOW when both the inputs are LOW. The symbol to represent OR gate is given below: The truth table for OR gate is as follows: INPUT A INPUT B OUTPUT Y 0 0 0 0 1 1 1 0 1 1 1 1 NOT gate: The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH. The symbol to represent NOT gate is given below: The truth table for NOT gate is as follows: INPUT A OUTPUT Y 0 1 1 0

Question

Ideal MOSFET Current–Voltage Characteristics—NMOS Device and draw the circuit

Answer 1

Question

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

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Ideal MOSFET Current–Voltage Characteristics—NMOS Device and draw the circuit

1. Create a Person.java file. Implement the public Person and Student classes in Person.java, including all the variables and methods in the UMLS. Person -name: String -street: String -city: String +Person(String name, String, street, String, city) +getName(): String +setName(String name): void +getStreet(): String +setStreet(String street): void +getCity(): String +setCity(String City): void +toString(): String Student -Id: int +Person(String name, String, street, String, city, int Id) +getId(): int +setId(int Id): void +toString(): String 2. Create a StudentTest.java file. Implement a public StudentTest class with a main method. In the main method, create one student object and print the object using System.out.println(). Your printing result must follow the example output: name: Mike, street: Morris Ave, city: Union, Id: 1000 Hint: You need to modify the toString methods in the Student class and Person class!

1) Apply the Paint Blue algorithm discussed in class to the following Finite Automata. a a a b b a COIS-3050H-R-W01-2025WI-COMB Formal Languages & Automata a b Show the status of the Finite Automata at the conclusion of the Paint Blue Algorithm (mark the visited states with an X and only include edges that have not been followed). 2) Use the pumping lemma to prove the following language is nonregular: L= {ab} = {abbb, aabbbbbb, aaabbbbbbbbb, ...}

Answer 2

Question

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

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Answer 3

Question

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

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Answer 4

Question

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

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Answer 5

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

Answer 6

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Answer 7

Chapter 4, Problem 6RQ

Program Plan Intro

Logic gate:

Logic gate is an electronic circuit that is used to take logical decisions based on the input.

It contains one or more number of inputs and one output.

The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.

The output of logic gate is produced when it satisfies any of its logic conditions.

The logic condition depends upon the type of the gates and the number of inputs.

The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.

The output of AND gate will be LOW when any one of its input is LOW.

The symbol to represent AND gate is given below:

The truth table for AND gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 0
1 0 0
1 1 1

OR gate:

The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.

The output of AND gate will be LOW when both the inputs are LOW.

The symbol to represent OR gate is given below:

The truth table for OR gate is as follows:

INPUT A INPUT B OUTPUT Y
0 0 0
0 1 1
1 0 1
1 1 1

NOT gate:

The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.

The symbol to represent NOT gate is given below:

The truth table for NOT gate is as follows:

INPUT A OUTPUT Y
0 1
1 0

Answer 8

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Answer 9

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Answer 10

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Answer 11

Explanation of Solution

c.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A+B)(C¯+D) is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic OR gate and the corresponding output will be (A+B).

The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”

Answer 12

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Answer 13

Explanation of Solution

d.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[A¯(B+CD)] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “C” and “D” are connected to logic AND gate and the corresponding output will be (CD).

Now, the resultant along with other input “B” is connected to logic OR gate whose output will be (B+CD)

Answer 14

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Answer 15

Explanation of Solution

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Answer 16

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

Answer 17

Explanation of Solution

f.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=[(ABC+D)EF¯] is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A”, “B” and “C” are connected to logic AND gate and the corresponding output will be (ABC).

Now, the resultant along with the other input “D” is connected to logic OR gate whose output will be (ABC+D)

Answer 18

Expert Solution & Answer

Answer 19

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Answer 23

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Answer 24

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Answer 29

Ch. 4 - Prob. 1RQ Ch. 4 - Prob. 2RQ Ch. 4 - Draw the logic symbol, construct a truth table,...Ch. 4 - Express each of the following equations as a...Ch. 4 - Prob. 5RQ Ch. 4 - Prob. 6RQ Ch. 4 - State the logic instruction you would use when you...Ch. 4 - Prob. 8RQ Ch. 4 - Prob. 9RQ Ch. 4 - Prob. 1P

INPUT A	INPUT B	OUTPUT Y
0	0	0
0	1	0
1	0	0
1	1	1

INPUT A	INPUT B	OUTPUT Y
0	0	0
0	1	1
1	0	1
1	1	1

INPUT A	OUTPUT Y
0	1
1	0

Explanation of Solution

b. Logic gate circuit: The logic gate circuit for the given Boolean expression Y=AB+CD is as follows. Explanation: In the above given logic gate circuit, The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

Explanation of Solution

Explanation of Solution

Explanation of Solution

e. Logic gate circuit: The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows. Explanation: In the above given logic gate circuit, The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”

Explanation of Solution

Chapter 4 Solutions

b.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=AB+CD is as follows.

Explanation:

In the above given logic gate circuit,

The inputs “A” and “B” are connected to logic AND gate and the corresponding output will be (AB)

e.

Logic gate circuit:

The logic gate circuit for the given Boolean expression Y=(A¯B+C) is as follows.

Explanation:

In the above given logic gate circuit,

The input “A” is connected to logic NOT gate and the corresponding output will be “A¯”