Let f(n) = 12 x √I + 2² x √√2 + √n-1 + n² x √n. + (n − 1)² x Find g(n) so that f(n) is (g(n)). Justify your answer by presenting clear arguments for the and 2 bounds. Given sitis

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
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Please send me answer within 10 min!! I will rate you good for sure!! Please send me answer of both questions with explanation!!

(3)
(4)
Let f(n) = 12 x √I + 2² x √2 +
√n-1 + n² x √√n.
Find g(n) so that f(n) is
clear arguments for the
Given a positive integer n that is a perfect square (i.e. its
square root is an integer: for example, n = 25), present an algorithm
to output square root of n. Your algorithm needs to run in O(log n)
time. Obviously, you cannot invoke any predefined function to compute
the square root.
Hint: You want to search for √n in 1 2
for i= p to r
(g(n)). Justify your answer by presenting
and 2 bounds.
if (A[i] is even)
...
The following is the pseudo-code I will write for the problem of finding the
number of even integers in A[p] through A[r]. You may use this as guideline.
Number-of-Even (A, p, r) {
count = 0;
// scan the entries and find how many are even
+ (n − 1)² x
return count;
(n-1) n.
count = count + 1; // or, count++;
Transcribed Image Text:(3) (4) Let f(n) = 12 x √I + 2² x √2 + √n-1 + n² x √√n. Find g(n) so that f(n) is clear arguments for the Given a positive integer n that is a perfect square (i.e. its square root is an integer: for example, n = 25), present an algorithm to output square root of n. Your algorithm needs to run in O(log n) time. Obviously, you cannot invoke any predefined function to compute the square root. Hint: You want to search for √n in 1 2 for i= p to r (g(n)). Justify your answer by presenting and 2 bounds. if (A[i] is even) ... The following is the pseudo-code I will write for the problem of finding the number of even integers in A[p] through A[r]. You may use this as guideline. Number-of-Even (A, p, r) { count = 0; // scan the entries and find how many are even + (n − 1)² x return count; (n-1) n. count = count + 1; // or, count++;
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