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计算机电路代写|CSEE W3827 – Fundamentals of Computer Systems HW #3

计算机电路代写|CSEE W3827 – Fundamentals of Computer Systems HW #3

这是一个美国的计算机系统电路设计作业代写

Standard circuitry (encoder, decoder mux), combinatorial circuit design

Warmup Problems

These problems do not need to be submitted – they are easier and can help prepare/familiarize the student with the
material on the harder problems (that do need to be turned in).

1. Build a MUX from a Decoder and some AND and OR gates

2. A MUX-with-Enable is a MUX with one additional selector input, E. When E = 1, the MUX-with-Enable
behaves like a traditional MUX. When E = 0, the MUX-with-Enable is disabled and outputs 0. Build a MUX
with-Enable from a MUX (without enable) and some AND gates.

3. A 1-to-2k DEMUX takes one data input I and a k-bit selector S as input and outputs 0 on each of 2k −1 outputs,
and outputs I on the jth output where j is the unsigned binary value represented by S. Construct a DEMUX
from a decoder and a bunch of AND gates.

4. Use five 2-to-1 MUXs and as many NOT gates as needed, buid a circuit that take a 5-bit value and a selector
input S and returns

• when S = 0, the original number is returned
• when S = 1, the 1’s complement of the number is returned.

5. Build a circuit using two 2-to-1 MUXs that takes a 2 bit-input B1B0 and a 1-bit selector S and returns B1B0
when S = 0 and returns B0B1 (i.e., switches the bit-order) when S = 1.

6. Solve problem 3 of the “Harder Problems” using four 16-to-1 MUXs, one MUX for each output NSH, NSL,
EWH, EWL. Now solve using four 8-to-1 MUXs

7. Design a circuit that receives a k-bit string A = Ak−1Ak−2 · · · A1A0 and, using k − 2 4-to-1 MUXs, outputs
k-bit string B = Bk−1Bk−2 · · · B1B0 with the following properties

• B0 = A0; Bk−1 = Ak−1
• Bi = Ai whenever Ai+1 6= Ai−1; 0 < i < k − 1
• Bi = Ai−1 whenever Ai+1 = Ai−1; 0 < i < k − 1

Harder Problems

1. Construct a 4-to-16 line decoder with an enable input using five 2-to-4 line decoders with enable inputs (Hint:
Start at the outputs: If all that is being used is decoders, then how many decoders are connected directly to
outputs?)

2. A combinatorial circuit is specified by the following three Boolean functions:

F = X + Y¯ + XY Z ¯

Design the circuit with a decoder and external OR gates.

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