(b) Analyze a system that is composed of the sets Process (P), Resource (R), and Edges (E) where: P = {P1, P2, P3, P4, P5, P6} R = {R1, R2, R3, R4} E = {P1>R1, R1→P2, R1 P4, R1>P5, P1>R2, P2 R2, R2 P3, R2→P6, P4>R2, P5>R2, R3>P2, R3>P3, R3->P6, P5→R3, P3>R4 and P6>R4} Assume R1 and R3 have three (3) instances each and R2 have two instances. Whereas R4 is the sum of the first and last digit of your roll number. R1, R2, R3, and R4 are non- preemptive and cannot be shared (i) Design a resource allocation graph and a wait-for-graph. (ii) Briefly explain whether a deadlock exists in the system? Note: For the value of R4, if your roll number is 2019-SE-336 then the instance value of R4= 3+6= 9.

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(b) Analyze a system that is composed of the sets Process (P), Resource (R), and Edges (E) where:
P = {P1, P2, P3, P4, P5, P6}
R = {R1, R2, R3, R4}
E = {P1>R1, R1→P2, R1 P4, R1>P5, P1>R2, P2 R2, R2 P3, R2→P6, P4>R2,
P5>R2, R3>P2, R3>P3, R3->P6, P5→R3, P3→R4 and P6>R4}
Assume R1 and R3 have three (3) instances each and R2 have two instances. Whereas R4 is
the sum of the first and last digit of your roll number. R1, R2, R3, and R4 are non-
preemptive and cannot be shared
(i) Design a resource allocation graph and a wait-for-graph.
(ii) Briefly explain whether a deadlock exists in the system?
Note: For the value of R4, if your roll number is 2019-SE-336 then the instance value of R4=
3+6= 9.
Transcribed Image Text:(b) Analyze a system that is composed of the sets Process (P), Resource (R), and Edges (E) where: P = {P1, P2, P3, P4, P5, P6} R = {R1, R2, R3, R4} E = {P1>R1, R1→P2, R1 P4, R1>P5, P1>R2, P2 R2, R2 P3, R2→P6, P4>R2, P5>R2, R3>P2, R3>P3, R3->P6, P5→R3, P3→R4 and P6>R4} Assume R1 and R3 have three (3) instances each and R2 have two instances. Whereas R4 is the sum of the first and last digit of your roll number. R1, R2, R3, and R4 are non- preemptive and cannot be shared (i) Design a resource allocation graph and a wait-for-graph. (ii) Briefly explain whether a deadlock exists in the system? Note: For the value of R4, if your roll number is 2019-SE-336 then the instance value of R4= 3+6= 9.
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