University of Sargodha MS 1" Term Examination 2015 Subject: Computer Science Paper: Advance Computer Architecture (CS-5240) Time Allowed: 3 Hours
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University of Sargodha
MS 1" Term Examination 2015
Subject: Computer Science Paper: Advance Computer Architecture (CS-5240)
Time Allowed: 3 Hours
.No.1 Answer the following the following question
Objective Part Compulsory
1) Define WISt Architecture
2) Daffe the Bus arbitration logic
3) Define Single stage network
1L. Define Snooping Protocol /83
St-Explain ERCW PRAM
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Define channel dependency graph
Define MPI
8) Explain the Equal Duration Model
Maximum Marks: 80
2x8=16 marks
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Subjective Part
Note:
Attempt any four out of six questions.
4x16=64
Q.No.2 Explaithe following
Berkeley Network of Workstations 115
Task Creation in PVM.
27,185
Q.No.3 Explain the following in Multiprocessors Interconnection with diagram.
6 marks
10 marks
8+8 marks
The Omega Network
b. Cube Connected Networks: Static Interconnection
Qi no.4 Explains the following
8+8 marks
At Amdahl's Law
56
B) Discuss the interconnection network performance issues for the Bandwidth of a Multistage Interconnection
Network(MIN)
Q.no.5. Consider a bus-based shared memory system consisting of three processors. The shared memory is divided 16 marks
into four blocks x, y, z, w. Each processor has a cache that can fit only one block at any given time. Each block can be in one
of two states: valid (V) or invalid
(I). Assume that caches are initially flushed (empty) and that the contents of the memory
are as follows:
Memory block
Consider, the following sequence of memory access events given in order:
1) P1: Read(x),
2) P2: Read(x),
3) P3: Read(x),
4) P1: x = x + 25,
5) P1: Read(z),
6) P2: Read(x).
7) P3: x =
15. 8) P1: z = 2 + 1
multicomputer message passing system. Suggest ways to avoid the occurrence of such problems. Provide some
examples to support your suggestions.
Q. No.7. Explain the scheduling in-forests/Ous grees on two processor with communication). Device a Grantt Charts
showing schedule for the in-forest taoR graph on two processors, when communication is conside Assume
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