Subject: Digital Logic Design Missile Launch Control System. You are required to design a missile launch control system. Your system must decide whether to fire a missile  or not based on three inputs:  • Target distance, D.  • Missile type, M.  • Aggression level, A.  Target distance can be of two types, Near (1) and Far (0). Missile type can be either Short Range (1) or Long  Range (0) and Aggression level can be either Enemy (0) or Friendly (1).  Following are the system constraints: • A short-range missile can only hit Near targets, it cannot hit Far targets.  • A long-range missile can hit both Near and Far targets.  • You must not fire at a Friendly target.  • The output of the system is Fire, F (F=1 (Fire Missile), F = 0 (Do not fire)).  You are required to provide the following:  1) Truth table for F  2) Algebraically simplified expression for F in Product of sum (POS) form.  3) A circuit diagram for F of POS form.  4) Algebraically simplified expression for F′ in sum of products (SOP) form.  5) A circuit diagram for F of SOP form.

C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
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Subject: Digital Logic Design

Missile Launch Control System.
You are required to design a missile launch control system. Your system must decide whether to fire a missile 
or not based on three inputs: 
• Target distance, D. 
• Missile type, M. 
• Aggression level, A. 
Target distance can be of two types, Near (1) and Far (0). Missile type can be either Short Range (1) or Long 
Range (0) and Aggression level can be either Enemy (0) or Friendly (1). 
Following are the system constraints:
• A short-range missile can only hit Near targets, it cannot hit Far targets. 
• A long-range missile can hit both Near and Far targets. 
• You must not fire at a Friendly target. 
• The output of the system is Fire, F (F=1 (Fire Missile), F = 0 (Do not fire)). 
You are required to provide the following: 
1) Truth table for F 
2) Algebraically simplified expression for F in Product of sum (POS) form. 
3) A circuit diagram for F of POS form. 
4) Algebraically simplified expression for F′ in sum of products (SOP) form. 
5) A circuit diagram for F of SOP form. 

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