Describe how the use of floating-point numbers can lead to inaccurate results.

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:…

i. Using a flow graphic and an Intel microprocessor, briefly describe how adding two binary integers works. ii. For the flowchart above, create a pseudocode and a code in any easy assembly language. iii. To perform a reduction procedure, follow steps I and ii above.

Help please I’m really confused