Give the expression U= (A' +B' ) (C+D), implement the circuit using one type of logic gate and use minimum number of gates.
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- Convert the following logic gate circuit into a Boolean expression, writing Boolean sub-expressions next to each gate output in the diagram: C DD1. a. i. Draw the gates required to build a half adder are ii. When simplified with Boolean Algebra (x + y)(x + z) simplifies to : iii. The output of a logic gate is 1 when all its inputs are at logic 0, the gate is either :An X-input exclusive-OR gate and a Y-input exclusive-OR gate (where X=3, Y=4 have their outputs connected to a 2-input exclusive-NORgate. Do the following:a) Draw the logic diagram and analyze the logic expression of the output (in standard SOPform).b) List out all essential prime implicants.
- Using full adders in block diagram, other needed logic gates. Show the design of a circuit that performs A – B based on using 2's complement arithmetic where A and B are two unsigned 4-bit numbers. State the condition for error in your design.Using AND gates OR gates and inverters, draw a schematic for the function F = A&B + A&C + B&C. You do not need to minimize the function.(NEED NEAT HANDWRITTEN SOLUTION ONLY OTHERWISE DOWNVOTE )a) For the given logic circuit diagram write the program by using the gate level modeling. b) For the given truth table write the program by using the data flow Modelling. c) Write the test bench of the given logic circuit with all possibilities Y1 Y2 Y3 Y4 Y5 Y6 Y7 A2 A1 A0
- Lab# Introduction to Logic Gates +5V FLED U1 AND2EE U2 INVEE GND R1. R2 1K 1K GŇD 3) Verification the circuits by using switches, LEDS, and function generator The above circuit has two inputs (A and B). Connect AND gate's output and Inverter's output to two separate LEDS to test whether these two gates work properly. (You can also connect inputs of the AND gate to different LEDS - they will indicate logic levels on inputs.) Verify circuit function by providing inputs from two separate switches.Create 8-bit adder/subtractor logic diagram using gates and explain the working of the gates in detail.A. One way to think of the basic logic gate types (all but the EXOR and EXNOR) is to consider what single input state guarantees a certain output state. For example, we could describe the function of an OR gate as such: “Any high input guarantees a high output.” Identify what type of gate is represented by each of the following phrases: a) Any high input guarantees a low output. b) Any low input guarantees a high output. c) Any low input guarantees a low output.