Fractional binary numbers: If each binary digit or bit b i ranges between “0” and “1”, then the notation represented by the below equation b = ∑ i = -n m 2 i × b i Round-to-even rule: This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd. To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd. Example: The example for round-to-even is shown below: Consider a binary number is “10.00011 2 ” that is fractional 2 3 32 down to “10.00 2 ”. From the above binary number, the decimal for “10” is “2”. Here the rounding the values nearest to 2 bits to the right of the binary point. Hence, the result after rounding is “10.00 2 ”.

Question

Want to see the full answer?

Answer 1

Question

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Expert Solution & Answer

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Check out a sample textbook solution

See solution

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COMPUTER NETWORKS II, LAB-2-WORKSHEET Basic Cisco Device Commands Objectives 1. Secure a Cisco device using passwords. 2. Enable remote access with Telnet and SSH. 3. Create users with different privilege levels. 4. Use custom privilege levels to limit user commands. 5. Learn how to reboot a Cisco device. Part 1: Introduction to Basic Cisco Commands Cisco devices allow network administrators to control access and security using the Command-Line Interface (CLI). • Console Password Protection: Secures physical device access. Telnet & SSH: Enable remote login. • User Management: Assign different access levels to users. • Custom Privilege Levels: Restrict users to specific commands.. Part 2: Topology Devices: • 1 Cisco Router • 1 Cisco Switch 1 PC (for configuration) Connections: • • Connect the PC to the router using a console cable. Connect the router to the switch using a straight-through cable. Explain to me in a practical way so that I understand what is happening

ip ssh version 2 4. Create a user for SSH access: username admin privilege 15 password admin123 5. Apply SSH to the VTY lines: line vty 0 4 transport input ssh login local exit 6. Test SSH from another device: ssh -l admin 192.168.1.1 Step 4: Manage User Privileges 1. Create a user with limited privileges: username user1 privilege 1 password userpass 2. Assign a custom privilege level (example: level 5): username guest privilege 5 password guestpass 3. Restrict the user to only three commands: privilege exec level 5 show ip interface brief privilege exec level 5 show clock privilege exec level 5 show version 4. Apply the privilege level to VTY users: line vty 04 privilege level 5 Step 5: Reboot the Device 1. Save the configuration before rebooting: Explain to me in a practical way so that I understand what is happening

2. Plot the expected output voltage waveforms for the given circuits. Assuming V=5v and VON 0.7v for each diode. Full-Wave Bridge Rectifier Vin out

Answer 2

Question

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 3

Question

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 4

Question

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Expert Solution & Answer

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 5

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 6

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 7

Chapter 2.4, Problem 2.50PP

A.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is fractional 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 8

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 9

B.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 10

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 11

C.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit bi ranges between “0” and “1”, then the notation represented by the below equation.

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 12

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 13

D.

Program Plan Intro

Fractional binary numbers:

If each binary digit or bit b_i ranges between “0” and “1”, then the notation represented by the below equation

b = ∑i = -nm2i × bi

Round-to-even rule:

This rule rounding can be used even when user are not rounding to a entire number. The rounding can be calculated by using whether the least significant digit is even or odd.

To binary fractional number, the round-to-even can be used by considering least significant value “0” to be even and “1” to be odd.

Example:

The example for round-to-even is shown below:

Consider a binary number is “10.00011₂” that is 2332 down to “10.00₂”.

From the above binary number, the decimal for “10” is “2”.

Here the rounding the values nearest to 2 bits to the right of the binary point.

Hence, the result after rounding is “10.00₂”.

Answer 14

Expert Solution & Answer

Answer 15

Expert Solution & Answer

Answer 16

Want to see the full answer?

Check out a sample textbook solution

See solution

Answer 17

Ch. 2.1 - Practice Problem 2.1 (solution page 143) Perform...Ch. 2.1 - Prob. 2.2PP Ch. 2.1 - Prob. 2.3PP Ch. 2.1 - Practice Problem 2.4 (solution page 144) Without...Ch. 2.1 - Prob. 2.5PP Ch. 2.1 - Prob. 2.6PP Ch. 2.1 - Prob. 2.7PP Ch. 2.1 - Prob. 2.8PP Ch. 2.1 - Practice Problem 2.9 solution page 146 Computers...Ch. 2.1 - Prob. 2.10PP

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Chapter 2 Solutions