The image contains an assignment with problems related to:

1. Binary Code Conversion and Boolean Algebra and Logic Gates.

Section 1: Binary Code Conversion

• Convert numbers between different bases (decimal, binary, etc.).
  • Convert from binary to decimal.
  • Convert from binary to hexadecimal.
  • Convert decimal numbers to binary-coded decimal (BCD).

Section 2: Boolean Algebra and Logic Gates

• Implement and simplify Boolean expressions using different logic gates (AND, OR, NOT, etc.).
• Examples provided involve expressions like:
  • $Y = \overline{AB + \overline{C}}$
  • $Z = A\overline{BC} + \overline{ABC} + B$

Would you like to solve the binary conversion problems, the Boolean algebra tasks, or both? Let me know if you need any clarifications!

Here are 5 potential follow-up questions based on these topics:

1. What is the process to convert a binary number like 1101.101 to decimal?
2. How can you simplify Boolean expressions using Karnaugh maps (K-maps)?
3. Can you explain how BCD (Binary-Coded Decimal) encoding works with examples?
4. How do De Morgan's laws apply to Boolean algebra simplifications?
5. What is the significance of using XOR gates in digital logic circuits?

Tip: When working with binary to decimal conversions, remember to use positional values (powers of 2) for each digit from right to left.