Problem Set #1 Number Conversions: (Convert all bases to binary first. You can convert the number from binary to any other base) 1.1: Convert 2910 to binary, hexadecimal 1.2: Convert 5810 to binary, hexadecimal Number Conversions: (Convert decimal first. You can convert the number from decimal to any other base) 1.3: Convert E316 to binary, decimal, and octal 1.4: Convert 5916 to binary, decimal 1.5: Convert 438 to binary, decimal, and hexadecimal Number Conversions: 1.6: Convert 010010102 to decimal and hexadecimal 1.7: Convert 001010102 to decimal and hexadecimal Problem Set #2 Binary Addition: Explain the rule of Binary Addition and then solve these problems. Problem 2.1: 01010101 01110101 Problem 2.2: 01011010 11001010 Problem 2.3: 01101101 00010110 Problem 2.4: 01010110 11111001 Problem 2.5: 11010110 10101010 Problem 2.6: 01101101 11111001 Problem Set #3 Binary Subtraction: Explain the rule of Binary Subtraction and then solve these problems. Problem 3.1: 1011111 - 110110 Problem 3.2: 1010111 -100010 Problem 3.3: 1010110 - 110101 Problem 3.4: 1101010 -110101 Problem 3.5: 1010101 -110011
Problem Set #1 Number Conversions: (Convert all bases to binary first. You can convert the number from binary to any other base) 1.1: Convert 2910 to binary, hexadecimal 1.2: Convert 5810 to binary, hexadecimal Number Conversions: (Convert decimal first. You can convert the number from decimal to any other base) 1.3: Convert E316 to binary, decimal, and octal 1.4: Convert 5916 to binary, decimal 1.5: Convert 438 to binary, decimal, and hexadecimal Number Conversions: 1.6: Convert 010010102 to decimal and hexadecimal 1.7: Convert 001010102 to decimal and hexadecimal Problem Set #2 Binary Addition: Explain the rule of Binary Addition and then solve these problems. Problem 2.1: 01010101 01110101 Problem 2.2: 01011010 11001010 Problem 2.3: 01101101 00010110 Problem 2.4: 01010110 11111001 Problem 2.5: 11010110 10101010 Problem 2.6: 01101101 11111001 Problem Set #3 Binary Subtraction: Explain the rule of Binary Subtraction and then solve these problems. Problem 3.1: 1011111 - 110110 Problem 3.2: 1010111 -100010 Problem 3.3: 1010110 - 110101 Problem 3.4: 1101010 -110101 Problem 3.5: 1010101 -110011
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
Related questions
Question
Problem Set #1
Number Conversions: (Convert all bases to binary first. You can convert the number from binary to any other base)
1.1: Convert 2910 to binary, hexadecimal
1.2: Convert 5810 to binary, hexadecimal
Number Conversions: (Convert decimal first. You can convert the number from decimal to any other base)
1.3: Convert E316 to binary, decimal, and octal
1.4: Convert 5916 to binary, decimal
1.5: Convert 438 to binary, decimal, and hexadecimal
Number Conversions:
1.6: Convert 010010102 to decimal and hexadecimal
1.7: Convert 001010102 to decimal and hexadecimal
Problem Set #2
Binary Addition: Explain the rule of Binary Addition and then solve these problems.
Problem 2.1:
01010101
01110101
Problem 2.2:
01011010
11001010
Problem 2.3:
01101101
00010110
Problem 2.4:
01010110
11111001
Problem 2.5:
11010110
10101010
Problem 2.6:
01101101
11111001
Problem Set #3
Binary Subtraction: Explain the rule of Binary Subtraction and then solve these problems.
Problem 3.1:
1011111
- 110110
Problem 3.2:
1010111
-100010
Problem 3.3:
1010110
- 110101
Problem 3.4:
1101010
-110101
Problem 3.5:
1010101
-110011
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