1. A grouping of services or service components that have specific delivery commitments and roles identified with the customer is:
(a) Service Level Agreements
(b) Service Level Management
(c) Service Level Management Objective
(d) Services Portfolio
Answer: (a)
2. The period of time within which systems, applications or functions must be recovered after an outage is:
(a) Mean Time to Recover
(b) Recovery Time Objective
(c) Recovery Point Objective
(d) Mean Time Return Failure
Answer: (b)
3. The chargeback scheme where the IT costs are defined in measurable events, transactions and functions that are relevant to the business and outside the IT organization is:
(a) Resource or usage based
(b) Allocation based
(c) Activity based costing
(d) Product or service based
Answer: (d)
(b) Service Level Management
(c) Service Level Management Objective
(d) Services Portfolio
Answer: (a)
2. The period of time within which systems, applications or functions must be recovered after an outage is:
(a) Mean Time to Recover
(b) Recovery Time Objective
(c) Recovery Point Objective
(d) Mean Time Return Failure
Answer: (b)
3. The chargeback scheme where the IT costs are defined in measurable events, transactions and functions that are relevant to the business and outside the IT organization is:
(a) Resource or usage based
(b) Allocation based
(c) Activity based costing
(d) Product or service based
Answer: (d)
4. Consider the Unix shell command:
Sort studentmarks | more
It means:
(a) Use the ‘sort’ command as a pipe for file ‘students’, and filter to command ‘more’
(b) Use the ‘sort’ filter on file ‘studentmarks’, and pipe to the command ‘more’
(c) Output the sorted ‘studentmarks’, to file ‘more’
(d) Request more input for file ‘studentmarks’ in order to sort it
(a) Use the ‘sort’ command as a pipe for file ‘students’, and filter to command ‘more’
(b) Use the ‘sort’ filter on file ‘studentmarks’, and pipe to the command ‘more’
(c) Output the sorted ‘studentmarks’, to file ‘more’
(d) Request more input for file ‘studentmarks’ in order to sort it
Answer: (b)
5. The complexity for: 𝑇(𝑛 ) = 𝑇(𝑛 −1)+𝑛 , is![](data:image/png;base64,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)
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)
Answer: (b)
6. Which one of the following algorithmic approaches is followed in Floyd-Warshall shortest path algorithm?
(a) Divide and conquer
(b) Dynamic programming
(c) Greedy approach
(d) Backtracking
(b) Dynamic programming
(c) Greedy approach
(d) Backtracking
Answer: (b)
7. The worst-case complexity to sort an array of integers in non-decreasing order, by using quicksort is
Answer: (a)
8. What allows the Java programmer to destroy an object A?
(a) a. delete ( )
(b) a. finalize ( )
(c) Runtime. GetRuntime ( ). gc ( )
(d) Only the garbage collection system can destroy an object
(b) a. finalize ( )
(c) Runtime. GetRuntime ( ). gc ( )
(d) Only the garbage collection system can destroy an object
Answer: (d)
9. In which order a Binary search tree should be traversed to obtain the output sequence in descending order?
(a) Root, left and right
(b) Right, root and left
(c) Right, left and root
(d) Left, root and right
(b) Right, root and left
(c) Right, left and root
(d) Left, root and right
Answer: (b)
10. The total number of comparisons made in Bubble sort algorithm is
![](data:image/png;base64,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)
Answer: (b)
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