CS 221: Logic Design Lecture 6 - Combinational Circuits

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Questions and Answers

What is a Decoder in combinational circuits?

  • A device that converts analog signals to digital signals
  • A type of encoder that reduces the number of outputs
  • A secondary memory storage device
  • A popular combinational logic building block that converts input binary number to one high output (correct)

What is the main purpose of studying standard combinational circuits in CS 221 Logic Design?

  • To know how to think to design a circuit (correct)
  • To memorize their internal design and functionality
  • To understand the difference between combinational and sequential circuits
  • To learn how to use decoders and encoders

What is the name of the combinational circuit that has 2n outputs?

  • Multiplexer
  • Encoder
  • Comparator
  • Decoder (correct)

How many possible input binary numbers does a 2-input decoder have?

<p>4 (D)</p>
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What is the functionality of a Decoder?

<p>It converts input binary number to one high output (A)</p>
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What is the general term for a Decoder with n-inputs and m-outputs?

<p>n-to-m line decoder (D)</p>
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How many outputs does a 2-input decoder have?

<p>4 (A)</p>
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What is the name of the chapter that includes the most important standard combinational circuits?

<p>Chapter 6: Combinational Circuits (B)</p>
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What is the name of the instructor teaching CS 221 Logic Design?

<p>Dr. Soha Ahmed Ehssan (D)</p>
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What are the standard combinational circuits mentioned in the chapter?

<p>Adders, Subtractors, Comparators, Decoders, and Multiplexers (A)</p>
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Study Notes

Combinational Circuits

  • This chapter covers important standard combinational circuits, including Adders, Subtractors, Comparators, Decoders, Encoders, and Multiplexers.

Decoders

  • A Decoder is a popular combinational logic building block that converts input binary numbers to one high output.
  • A Decoder has n inputs and 2^n possible outputs.
  • A 2-input Decoder has four possible input binary numbers, resulting in four outputs, one for each possible input binary number.
  • Decoders are referred to as n-to-m line decoders, where m = 2^n.

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