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Posts : 638 Points : 2155 Reputation : 19 Join date : 2010-05-15 Age : 36 Location : islamabad
| Subject: QUIZ NO 1 OF CS502 FALL 2010 Wed Nov 03, 2010 7:49 pm | |
| - Quote :
Question # 1 of 10 ( Start time: 06:18:58 PM ) Total Marks: 1 We do sorting to, Select correct option: keep elements in random positions keep the algorithm run in linear order keep the algorithm run in (log n) order keep elements in increasing or decreasing order Question # 2 of 10 ( Start time: 06:19:38 PM ) Total Marks: 1 Heaps can be stored in arrays without using any pointers; this is due to the ____________ nature of the binary tree, Select correct option: left-complete right-complete tree nodes tree leaves Question # 3 of 10 ( Start time: 06:20:18 PM ) Total Marks: 1 Sieve Technique can be applied to selection problem? Select correct option: True False Question # 4 of 10 ( Start time: 06:21:10 PM ) Total Marks: 1 A heap is a left-complete binary tree that conforms to the ___________ Select correct option: increasing order only decreasing order only heap order (log n) order Question # 5 of 10 ( Start time: 06:21:39 PM ) Total Marks: 1 A (an) _________ is a left-complete binary tree that conforms to the heap order Select correct option: heap binary tree binary search tree array Question # 6 of 10 ( Start time: 06:22:04 PM ) Total Marks: 1 Divide-and-conquer as breaking the problem into a small number of Select correct option: pivot Sieve smaller sub problems Selection Question # 7 of 10 ( Start time: 06:22:40 PM ) Total Marks: 1 In Sieve Technique we do not know which item is of interest Select correct option: True False Question # 8 of 10 ( Start time: 06:23:26 PM ) Total Marks: 1 The recurrence relation of Tower of Hanoi is given below T(n)={1 if n=1 and 2T(n-1) if n >1 In order to move a tower of 5 rings from one peg to another, how many ring moves are required? Select correct option: 16 10 32 31 Question # 9 of 10 ( Start time: 06:24:44 PM ) Total Marks: 1 In the analysis of Selection algorithm, we eliminate a constant fraction of the array with each phase; we get the convergent _______________ series in the analysis, Select correct option: linear arithmetic geometric exponent Question # 10 of 10 ( Start time: 06:25:43 PM ) Total Marks: 1 For the heap sort, access to nodes involves simple _______________ operations. Select correct option: arithmetic binary algebraic logarithmic
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Admin Admin
Posts : 638 Points : 2155 Reputation : 19 Join date : 2010-05-15 Age : 36 Location : islamabad
| Subject: Re: QUIZ NO 1 OF CS502 FALL 2010 Wed Nov 03, 2010 8:14 pm | |
| - Quote :
Question # 1 of 10 ( Start time: 06:18:58 PM ) Total Marks: 1 We do sorting to, Select correct option: keep elements in random positions keep the algorithm run in linear order keep the algorithm run in (log n) order keep elements in increasing or decreasing order Question # 2 of 10 ( Start time: 06:19:38 PM ) Total Marks: 1 Heaps can be stored in arrays without using any pointers; this is due to the ____________ nature of the binary tree, Select correct option: left-complete right-complete tree nodes tree leaves Question # 3 of 10 ( Start time: 06:20:18 PM ) Total Marks: 1 Sieve Technique can be applied to selection problem? Select correct option: True False Question # 4 of 10 ( Start time: 06:21:10 PM ) Total Marks: 1 A heap is a left-complete binary tree that conforms to the ___________ Select correct option: increasing order only decreasing order only heap order (log n) order
Question # 5 of 10 ( Start time: 06:21:39 PM ) Total Marks: 1 A (an) _________ is a left-complete binary tree that conforms to the heap order Select correct option: heap binary tree binary search tree array Question # 6 of 10 ( Start time: 06:22:04 PM ) Total Marks: 1 Divide-and-conquer as breaking the problem into a small number of Select correct option: pivot Sieve smaller sub problems Selection
Question # 7 of 10 ( Start time: 06:22:40 PM ) Total Marks: 1 In Sieve Technique we do not know which item is of interest Select correct option: True False
Question # 8 of 10 ( Start time: 06:23:26 PM ) Total Marks: 1 The recurrence relation of Tower of Hanoi is given below T(n)={1 if n=1 and 2T(n-1) if n >1 In order to move a tower of 5 rings from one peg to another, how many ring moves are required? Select correct option: 16 10 32 31 Question # 9 of 10 ( Start time: 06:24:44 PM ) Total Marks: 1 In the analysis of Selection algorithm, we eliminate a constant fraction of the array with each phase; we get the convergent _______________ series in the analysis, Select correct option: linear arithmetic geometric exponent Question # 10 of 10 ( Start time: 06:25:43 PM ) Total Marks: 1 For the heap sort, access to nodes involves simple _______________ operations. Select correct option: arithmetic binary algebraic logarithmic For the sieve technique we solve the problem, Select correct option: recursively mathematically precisely accurately The sieve technique works in ___________ as follows Select correct option: phases numbers integers routines Slow sorting algorithms run in, Select correct option: T(n^2) T(n) T( log n) A (an) _________ is a left-complete binary tree that conforms to the heap order Select correct option: heap binary tree binary search tree array
In the analysis of Selection algorithm, we eliminate a constant fraction of the array with each phase; we get the convergent _______________ series in the analysis, Select correct option: linear arithmetic geometric exponent
In the analysis of Selection algorithm, we make a number of passes, in fact it could be as many as, Select correct option: T(n) T(n / 2) log n n / 2 + n / 4
The sieve technique is a special case, where the number of sub problems is just Select correct option: 5 many 1 few
In which order we can sort? Select correct option: increasing order only decreasing order only increasing order or decreasing order both at the same time
The recurrence relation of Tower of Hanoi is given below T(n)={1 if n=1 and 2T(n-1) if n >1 In order to move a tower of 5 rings from one peg to another, how many ring moves are required? Select correct option: 16 10 32 31
Analysis of Selection algorithm ends up with, Select correct option: T(n) T(1 / 1 + n) T(n / 2) T((n / 2) + n)
We do sorting to, Select correct option:
keep elements in random positions keep the algorithm run in linear order keep the algorithm run in (log n) order keep elements in increasing or decreasing order
Divide-and-conquer as breaking the problem into a small number of Select correct option:
pivot Sieve smaller sub problems Selection
The analysis of Selection algorithm shows the total running time is indeed ________in n, Select correct option:
arithmetic geometric linear orthogonal
How many elements do we eliminate in each time for the Analysis of Selection algorithm? Select correct option:
n / 2 elements (n / 2) + n elements n / 4 elements 2 n elements
Sieve Technique can be applied to selection problem? Select correct option:
True false
For the heap sort we store the tree nodes in Select correct option:
level-order traversal in-order traversal pre-order traversal post-order traversal
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