PROGRAMMABLE LOGIC CONTROLLERS (LOOSE PA
PROGRAMMABLE LOGIC CONTROLLERS (LOOSE PA
5th Edition
ISBN: 9781264206216
Author: Petruzella
Publisher: MCG
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Chapter 4, Problem 5RQ
Program Plan Intro

Logic gate:

  • Logic gate is an electronic circuit that is used to take logical decisions based on the input.
  • It contains one or more number of inputs and one output.
  • The working of logic gate is based on the binary principle that has two states either logic 0 or logic 1.
  • The output of logic gate is produced when it satisfies any of its logic conditions.
  • The logic condition depends upon the type of the gates and the number of inputs.
  • The primary logic gates include AND, OR and NOT and the combinations of these gates are used to implement any of the other logic gates.

AND gate:

  • The AND gate refers to a logic gate whose output will be HIGH only when all the inputs are HIGH.
  • The output of AND gate will be LOW when any one of its input is LOW.
  • The symbol to represent AND gate is given below:

PROGRAMMABLE LOGIC CONTROLLERS (LOOSE PA, Chapter 4, Problem 5RQ , additional homework tip  1

  • The truth table for AND gate is as follows:
INPUT AINPUT BOUTPUT Y
000
010
100
111

OR gate:

  • The OR gate refers to a logic gate whose output will be HIGH when any one of its inputs are HIGH.
  • The output of AND gate will be LOW when both the inputs are LOW.
  • The symbol to represent OR gate is given below:

PROGRAMMABLE LOGIC CONTROLLERS (LOOSE PA, Chapter 4, Problem 5RQ , additional homework tip  2

  • The truth table for OR gate is as follows:
INPUT AINPUT BOUTPUT Y
000
011
101
111

NOT gate:

  • The NOT gate refers to a logic gate whose output will be HIGH when it’s input is LOW and whose output will be LOW when it’s input is HIGH.
  • The symbol to represent NOT gate is given below:

PROGRAMMABLE LOGIC CONTROLLERS (LOOSE PA, Chapter 4, Problem 5RQ , additional homework tip  3

  • The truth table for NOT gate is as follows:
INPUT AOUTPUT Y
01
10

Explanation of Solution

b.

Logic gate circuit:

The logic gate circuit for the given relay ladder diagram is as follows.

Explanation:

In the above given logic gate circuit,

  • The input “C” is connected to logic NOT gate and the corresponding output will be “C¯”.
  • Then the inputs “A”, “B”, “C¯” are connected to a logic OR gate and the corresponding output will be (A+B+C¯).
  • Now, the resultant along with the other input “D” is connected to a logic AND gate whose output will be Y=(A+B+C¯)D

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