Q. What is the speciality of cartesian sorting?

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Q. Consider a sequence of numbers to have repetitions, how a cartesian tree can be constructed in such situations without violating any rules?

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Q. After applying the below operations on a input sequence, what happens?

i. construct a cartesian tree for input sequence

ii. put the root element of above tree in a priority queue

iii. if( priority queue is not empty) then

.search and delete minimum value in priority queue

.add that to output

.add cartesian tree children of above node to priority queue

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Q. Cartesian trees are most suitable for?

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Q. A treap is a cartesian tree with

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Q. Cartesian trees solve range minimum query problem in constant time

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Q. Consider below sequences:

array=60 90 10 100 40 150 90

reverse 2 to 3

array=60 10 90 100 40 150 90

reverse 3 to 6

array= 60 100 150 40 100 90 90

now printout from 1 to 6 :-- 60 100 150 40 100 90

How to achieve the above operation efficiently?

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Q. What is a weight balanced tree?

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Q. What are the applications of weight balanced tree?

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Q. A node of the weight balanced tree has

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Q. The size value of various nodes in a weight balanced tree are
leaf – zero

internal node – size of it’s two children

is this true?

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Q. What are splay trees?

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Q. Which of the following property of splay tree is correct?

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Q. Why to prefer splay trees?

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Q. Is it true that splay trees have O(logn) amortized complexity ?

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Q. What is a splay operation?

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Q. Which of the following options is an application of splay trees?

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Q. When we have red-black trees and AVL trees that can perform most of operations in logarithmic times, then what is the need for splay trees?

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Q. What is the disadvantage of using splay trees?

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Q. What is a threaded binary tree traversal?

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