a. Decimal numbers: A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point. The dot is known as a decimal point of a decimal number. Hence decimal numeral system is a method for representing both integer and non-integer numbers. Octal numbers: Octal number system is also known as base 8 number system and uses the digits 0 to 7. These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right. Octal numbers also make it easy to write large binary numbers into smaller groups.

Question

Can you find an example order DFS explores the vertices in the graph included assuming DFS starts at vertex 4. The adjacency lists are in ascending order by the numeric label of the vertices.

Answer 1

Question

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

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Answer 2

Question

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

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Answer 3

Question

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

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Answer 4

Question

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

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Answer 5

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

Answer 6

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Answer 7

Chapter 2, Problem 32E

Program Plan Intro

a.

Decimal numbers:

A decimal number is a number in which the whole number part and the fractional part is separated by a decimal point.

The dot is known as a decimal point of a decimal number.

Hence decimal numeral system is a method for representing both integer and non-integer numbers.

Octal numbers:

Octal number system is also known as base 8 number system and uses the digits 0 to 7.

These are made from binary numerals by grouping consecutive binary digits into three groups starting from the right.

Octal numbers also make it easy to write large binary numbers into smaller groups.

Answer 8

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Answer 9

Explanation of Solution

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...

Answer 10

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Answer 11

Explanation of Solution

c.

Conversion of decimal number 1492 into octal number:

Since it is octal, divide the number 1492 by 8 repeatedly. It returns 186 as quotient and 4 as remainder.

Now divide 186 by 8 and it returns 23 as quotient and 2 as remainder.

Now divide 23 by 8 and it returns 2 as quotient and 7 as remainder...

Answer 12

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Answer 13

Explanation of Solution

d.

Conversion of decimal number 1066 into octal number:

Since it is octal, divide the number 1066 by 8 repeatedly. It returns 133 as quotient and 2 as remainder.

Now divide 133 by 8 and it returns 16 as quotient and 5 as remainder.

Now divide 16 by 8 and it returns 2 as quotient and 0 as remainder...

Answer 14

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

Answer 15

Explanation of Solution

e.

Conversion of decimal number 2001 into octal number:

Since it is octal, divide the number 2001 by 8 repeatedly. It returns 250 as quotient and 1 as remainder.

Now divide 250 by 8 and it returns 31 as quotient and 2 as remainder.

Now divide 31 by 8 and it returns 3 as quotient and 7 as remainder...

Answer 16

Expert Solution & Answer

Answer 17

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Answer 21

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Answer 22

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Answer 23

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Answer 24

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Answer 26

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Answer 27

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

Explanation of Solution

b. Conversion of decimal number 321 into octal value: Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder. Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder. Now divide 5 by 8 and it is not possible as 5 is less than 8...

Explanation of Solution

Explanation of Solution

Explanation of Solution

Chapter 2 Solutions

b.

Conversion of decimal number 321 into octal value:

Since it is octal, divide the number 321 by 8 repeatedly. It returns 40 as quotient and 1 as remainder.

Now divide 40 by 8 and it returns 5 as quotient and 0 as remainder.

Now divide 5 by 8 and it is not possible as 5 is less than 8...