Given that V is a two- dimensional matrix of 20 rows and 15 columns. The fırst element is referred to as V[0,0]. The matrix is stored in row major form whereevery array element occupies 2 bytes. If the starting address where V is stored is "x", what is the address where V[15,12] is located.A) x+324B) x+384C) x+444D) x+474E) x+624O AO EO BO D Any random element from the given Binary Search Tree is to be searched using thestandard algorithm. In the Binary Search Tree given in the above problem(i) Determine the average or expected number of comparisons required to locate theelement.(ii) determine the number of comparisons in the worst case.O 2.8 and 3.5O 2,89 and 32 and 32 and 42.89 and 4

Any random element from the given Binary Search Tree is to be searched using the standard algorithm. In the Binary Search Tree given in the above problem (i) Determine the average or expected number of comparisons required to locate the element. (ii) determine the number of comparisons in the worst case.

Any random element from the given Binary Search Tree is to be searched using the standard algorithm. In the Binary Search Tree given in the above problem (i) Determine the average or expected number of comparisons required to locate the element. (ii) determine the number of comparisons in the worst case.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Question

Given that V is a two- dimensional matrix of 20 rows and 15 columns. The fırst element is referred to as V[0,0]. The matrix is stored in row major form where
every array element occupies 2 bytes. If the starting address where V is stored is "x", what is the address where V[15,12] is located.
A) x+324
B) x+384
C) x+444
D) x+474
E) x+624
O A
O E
O B
O D

Any random element from the given Binary Search Tree is to be searched using the
standard algorithm. In the Binary Search Tree given in the above problem
(i) Determine the average or expected number of comparisons required to locate the
element.
(ii) determine the number of comparisons in the worst case.
O 2.8 and 3.5
O 2,89 and 3
2 and 3
2 and 4
2.89 and 4

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