Computer Science33) ) Recalling roman numerals, I=1, V=5, X=10,L=50, C=100, D=500, M=1000, and make 2differend state diagram falow a and b( For example: 489 (400+80+9) is shown byCDLXXXIX ) 947 (900+40+7) is shown byCMXLVII ) 52 ( 50+2) is shown by LII)a.) considering the alphabet {I, V, X, L, C}, give aDFA (state transition diagram only !) that acceptsroman numbers from 1 to 99.andb.) considering the alphabet {I, V, X, L, C, D, M},give an ɛ-NFA (state transition diagram only !)that accepts roman numbers from 1 to 999.

DFA (Deterministic Finite Automaton):Deterministic: In a DFA, for each state and input symbol, there…

Computer Science 33)) Recalling roman numerals, I=1, V=5, X=10, L=50, C=100, D=500, M=1000, and make 2 differend state diagram falow a and b (For example: 489 (400+80+9) is shown by CDLXXXIX) 947 (900+40+7) is shown by CMXLVII) 52 (50+2) is shown by LII) a.) considering the alphabet (1, V, X, L, C), give a DFA (state transition diagram only!) that accepts roman numbers from 1 to 99.

Computer Science 33)) Recalling roman numerals, I=1, V=5, X=10, L=50, C=100, D=500, M=1000, and make 2 differend state diagram falow a and b (For example: 489 (400+80+9) is shown by CDLXXXIX) 947 (900+40+7) is shown by CMXLVII) 52 (50+2) is shown by LII) a.) considering the alphabet (1, V, X, L, C), give a DFA (state transition diagram only!) that accepts roman numbers from 1 to 99.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

See similar textbooks

Similar questions

COMPUTER SCIENCE & IT Dept Simplify the following expressions using K-map, ABC + A'B'C + A'BC + ABC' + A'B'C'
Suppose a8 = 8, a9 = 9, a10 = 10part (d) (e) (f)
Simplify the following: 1.F = ABC + A' + AB'C 2. F = (A + B' + C') (A + B'C)
X= (ACB)((A+C)+(BC)) Lalo dolo! 1 walhe Jlsl Laa X = AB · (A + C) + ĀB · A + B + C alo aolo! 1
Using C language barcode scanner for Universal Product Codes(UPCs) verifies the 12-digit code scanned by comparing thecode’s last digit (called a check digit ) to its owncomputation of the check digit from the first 11 digits asfollows:I. [step 1]Calculate the sum of the digits in theodd-numbered positions (the first, third, …,eleventh digits) and multiply this sum by 3.II. [step 2]Calculate the sum of the digits in theeven-numbered positions (the second, fourth, …,tenth digits) and add this to the previousresult(result of step1).III. [step 3]If the last digit of the result from step2 is 0, then 0 is the check digit. Otherwise,subtract the last digit from 10 to calculate thecheck digit.IV. [step 4]If the check digit matches the final digitof the 12-digit UPC, the UPC is assumed correct.1. Write main function that prompts the user to enterthe 12 digits of a barcode. The program shouldstore the digits in an integer array.2. Write a “check” function to calculate the checkdigit, and…
Simplify B (x, y, z) = X’Z+X’Y+YZ
Q2) Apply DeMorgan's theorems to the expressions:- 1) (AB'.(A + C))+ A'B.(A + B+ C") 2) ((A+BC')+D(E+F')) 3) A + BC + D(E + F)
F= (~A xor ~B) or ~CF= ~A or ~B or ~CF= ((~A or B) and (~A or ~B)) or (C+~A) Use the functions above to create digital circuits.2- Use Boolean Algebra to simplify the following functions.F= (~A+B) (A+B)(C+A)F= ABC+ A(~B+~C)+C(A+B)F=(A+B)(A+C)(B+C)
1The following Boolean function F = (AB' + (AB + B)) B+ A can be simplified as B A+B O A O AB The following Boolean function F = ((A + B) C)' (A + B) (C+ A) can be simplified as AB'C O AB A+B O A'BC' B Bac # O 1 2 3 4 5 6 7 8 9 0 Tab qw Caps a Shift Z Fn Ctr S e rtyuiop[] X On-Screen Keyboard Alt dfghjkl vbn n m.?/ Alt Ctr < 11 < X 1 Enter Del Shift Н. Er In Pr 0₁
12 3 4 3) Given image f (x, y) = 556 6 apply the following transformations: 6 76 6 6 7 2 3 (a) Inversion (b) Logarithm function constant c = 0.5
Q.5 Using Boolean algebra, simplify the following expression: AB + A(B + C) + B(B+ C)
***ns): (Q35) Reduce to a minimum product of sums (three terms): (A + C + D)(A + B + C)(A + B + D)(A + C + D)