Q-2 Find the Complexity of the following Algorithm. 1. Initialize sum to 0. 2. Initialize index variable i to 0. 3. While i =1 and an array x[0], . . . , x[n–1] of real numbers Return: The mean of x[0], . . . , x[n=1] 1. Initialize sum to 0. 2. Initialize index variable i to 0. 3. While i < n do the following: a. Add x[i] to sum. b. Increment i by 1. 6. Calculate and return mean = sum /n. n+1 4. 5. T(n) = 3n + 4

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Q-2 Find the Complexity of the following Algorithm.
1. Initialize sum to 0.
2. Initialize index variable i to 0.
3. While i<n do the following:
a. Add x[i] to sum.
b. Increment i by 1.
c. if(sum%2)
else continue;
4.
5.
6.
7.
8. Calculate and return mean = sum / n.
Answer – T(n) =
Solve above Question like below method
Example: Calculating the Mean
7, Algorithm to find the mean of n real numbers.
Receive: integer n >= 1 and an array x[0]J, . . . , x[n=1] of real numbers
Return: The mean of x[0], .
x[n=1]
1. Initialize sum to 0.
1
2. Initialize index variable i to 0.
3. While i < n do the following:
a. Add x[i] to sum.
b. Increment i by 1.
6. Calculate and return mean = sum /n.
n+1
4.
5.
T(n) =
3n + 4
Transcribed Image Text:Q-2 Find the Complexity of the following Algorithm. 1. Initialize sum to 0. 2. Initialize index variable i to 0. 3. While i<n do the following: a. Add x[i] to sum. b. Increment i by 1. c. if(sum%2) else continue; 4. 5. 6. 7. 8. Calculate and return mean = sum / n. Answer – T(n) = Solve above Question like below method Example: Calculating the Mean 7, Algorithm to find the mean of n real numbers. Receive: integer n >= 1 and an array x[0]J, . . . , x[n=1] of real numbers Return: The mean of x[0], . x[n=1] 1. Initialize sum to 0. 1 2. Initialize index variable i to 0. 3. While i < n do the following: a. Add x[i] to sum. b. Increment i by 1. 6. Calculate and return mean = sum /n. n+1 4. 5. T(n) = 3n + 4
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