(Solved): Design a multiplier circuit. The inputs are two 2-bit binary numbers, X and Y. The output is Z, a 4- ...

Design a multiplier circuit. The inputs are two 2-bit binary numbers, X and Y. The output is Z, a 4-bit binary number MSB Multiplier circuit Design requirements 1. List the Truth Table (read indication below). Note: The LSB should always be to the rightmost. 2. Write the statement of each output in SOP notation (using the sign). 3. Write the minimized Boolean SoR statement of each function. Put the K-maps. 4. Re-write the Boolean statements using the following common terms: • DO = xo.YO • D1 = x0.Y1 • D2 = X1.YO • D3 = X1. Y1 5. [20%] Start with the input vertical lines (you will see that in this design, complemented inputs are not needed). You can replace any NOT gates by a bubble at gate input. Simulate & put an image of its Truth Table. Below, list the cost of your circuit. Do not count the NOT gate / negation bubble. - 90 Notes:- 1. Use the WORD's Equation tools to write all Boolean statements * * RA {0} sin 8 lim A [A7] Fraction Script Radical Integral Large Bracket Function Accent Limit and Operator Matrix • Operator - - Log Structures 2. Fill the Truth Table with the following columns (below, only part of the table is shown) Input Output Description XOY1 YO 22 | 21 0 0 0 Ox0 0 0 0 0 0 1 0x10 00 ZE Show transcribed image text Design a multiplier circuit. The inputs are two 2-bit binary numbers, X and Y. The output is Z, a 4-bit binary number MSB Multiplier circuit Design requirements 1. List the Truth Table (read indication below). Note: The LSB should always be to the rightmost. 2. Write the statement of each output in SOP notation (using the sign). 3. Write the minimized Boolean SoR statement of each function. Put the K-maps. 4. Re-write the Boolean statements using the following common terms: • DO = xo.YO • D1 = x0.Y1 • D2 = X1.YO • D3 = X1. Y1 5. [20%] Start with the input vertical lines (you will see that in this design, complemented inputs are not needed). You can replace any NOT gates by a bubble at gate input. Simulate & put an image of its Truth Table. Below, list the cost of your circuit. Do not count the NOT gate / negation bubble. - 90 Notes:- 1. Use the WORD's Equation tools to write all Boolean statements * * RA {0} sin 8 lim A [A7] Fraction Script Radical Integral Large Bracket Function Accent Limit and Operator Matrix • Operator - - Log Structures 2. Fill the Truth Table with the following columns (below, only part of the table is shown) Input Output Description XOY1 YO 22 | 21 0 0 0 Ox0 0 0 0 0 0 1 0x10 00 ZE