Database System Concepts
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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ONLY QUESTIONS "C" AND "D", PLEASE.

 

DISCRETE MATH

Design an eight-state finite-state machine to recognize intruders using a
security alarm system (Name it Machine M1).
a) Draw the state table or the state diagram (graph) for the machine.
b) List three (3) strings which would be accepted by the machine.
c) Write a function that implements the above finite-state machine.
(Do not write the entire program).
d) Minimize the size of the state set by computing the state equivalence relations.
Hint: The minimized machine must have four states. (Name it Machine M2)
e) Change one non-final state in the original eight-state machine (Machine M1)
into a final state. (Name it Machine M3)
f) What is the regular expression for the language accepted by Machine M3?
g) Redo the minimization in (e). (Name it Machine M4)
h) How large could the new state set be? How small could it be? (Machine M4)
i) Justify your answer.
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Transcribed Image Text:Design an eight-state finite-state machine to recognize intruders using a security alarm system (Name it Machine M1). a) Draw the state table or the state diagram (graph) for the machine. b) List three (3) strings which would be accepted by the machine. c) Write a function that implements the above finite-state machine. (Do not write the entire program). d) Minimize the size of the state set by computing the state equivalence relations. Hint: The minimized machine must have four states. (Name it Machine M2) e) Change one non-final state in the original eight-state machine (Machine M1) into a final state. (Name it Machine M3) f) What is the regular expression for the language accepted by Machine M3? g) Redo the minimization in (e). (Name it Machine M4) h) How large could the new state set be? How small could it be? (Machine M4) i) Justify your answer.
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Follow-up Question

e) Change one non-final state in the original eight-state machine (Machine M1)
 into a final state. (Name it Machine M3)
f) What is the regular expression for the language accepted by Machine M3?
g) Redo the minimization in (e). (Name it Machine M4)
h) How large could the new state set be? How small could it be? (Machine M4)
i) Justify your answer.

Could you do these also real quick ??? 

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Follow-up Questions
Read through expert solutions to related follow-up questions below.
Follow-up Question

e) Change one non-final state in the original eight-state machine (Machine M1)
 into a final state. (Name it Machine M3)
f) What is the regular expression for the language accepted by Machine M3?
g) Redo the minimization in (e). (Name it Machine M4)
h) How large could the new state set be? How small could it be? (Machine M4)
i) Justify your answer.

Could you do these also real quick ??? 

Solution
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by Bartleby Expert
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