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KatRina [158]
2 years ago
4

Write a function named test_sqrt that prints a table like the following using a while loop, where "diff" is the absolute value o

f the difference between my_sqrt(a) and math.sqrt(a). a = 1 | my_sqrt(a) = 1 | math.sqrt(a) = 1.0 | diff = 0.0 a = 2 | my_sqrt(a) = 1.41421356237 | math.sqrt(a) = 1.41421356237 | diff = 2.22044604925e-16 a = 3 | my_sqrt(a) = 1.73205080757 | math.sqrt(a) = 1.73205080757 | diff = 0.0 a = 4 | my_sqrt(a) = 2.0 | math.sqrt(a) = 2.0 | diff = 0.0 a = 5 | my_sqrt(a) = 2.2360679775 | math.sqrt(a) = 2.2360679775 | diff = 0.0 a = 6 | my_sqrt(a) = 2.44948974278 | math.sqrt(a) = 2.44948974278 | diff = 0.0 a = 7 | my_sqrt(a) = 2.64575131106 | math.sqrt(a) = 2.64575131106 | diff = 0.0 a = 8 | my_sqrt(a) = 2.82842712475 | math.sqrt(a) = 2.82842712475 | diff = 4.4408920985e-16 a = 9 | my_sqrt(a) = 3.0 | math.sqrt(a) = 3.0 | diff = 0.0 Modify your program so that it outputs lines for a values from 1 to 25 instead of just 1 to 9. You should submit a script file and a plain text output file (.txt) that contains the test output. Multiple file uploads are permitted. Your submission will be assessed using the following Aspects. Does the submission include a my_sqrt function that takes a single argument and includes the while loop from the instructions? Does the my_sqrt function initialize x and return its final value? Does the test_sqrt function print a values from 1 to 25? Does the test_sqrt function print the values returned by my_sqrt for each value of a? Does the test_sqrt function print correct values from math.sqrt for each value of a? Does the test_sqrt function print the absolute value of the differences between my_sqrt and math.sqrt for each value of a? Does the my_sqrt function compute values that are almost identical to math.sqrt ("diff" less than 1e-14)?

Computers and Technology
1 answer:
djverab [1.8K]2 years ago
8 0

Answer:

See explaination

Explanation:

import math

# Receive the input number from the user

def my_sqrt(x):

# Initialize the tolerance and estimate

tolerance = 0.000001

estimate = 1.0

# Perform the successive approximations

while True:

estimate = (estimate + float(x) / estimate) / 2

difference = abs(float(x) - estimate ** 2)

if difference <= tolerance:

break

diff = abs(math.sqrt(float(x))-estimate)

# Output the result

print("a = ",x," | my_sqrt(a) = ",estimate," | math.sqrt(a) = ",math.sqrt(float(x))," | diff = ",diff)

#print("The program's estimate is", estimate)

#print("Python's estimate is ", math.sqrt(float(x)))

x = 1

while(x<=25):

my_sqrt(x)

x+=1

Check attachment for output and screenshot

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Answer:

<em>The programming language is not stated;</em>

<em>However, I'll answer this question using C++ programming language</em>

<em>The program uses few comments; See explanation section for more detail</em>

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#include<iostream>

#include<sstream>

#include<string>

using namespace std;

int main()

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string input;

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cin>>input;

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}

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{

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//Determine checksum

if(num%11==10)

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 cout<<"The ISBN-10 number is "<<input;

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else

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 ostringstream ss;

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 string dig = ss.str();

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Explanation:

string input;  -> This line declares user input as string

cout<<"Enter the first 9 digits of an ISBN as a string: ";  -> This line prompts the user for input

cin>>input;  -> The user input is stored here

if(input.length() != 9)  { cout<<"Invalid input\nLength must be exact 9";  }  -> Here, the length of input string is checked; If it's not equal to then, a message will be displayed to the screen

If otherwise, the following code segment is executed

else  {

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The sum of products  of individual digit is calculated as follows

for(int i=0;i<9;i++)

{

num += (input[i]-'0') * (i+1);

}

The next lines of code checks if the remainder of the above calculations divided by 11 is 10;

If Yes, X is added as a suffix to the user input

Otherwise, the remainder number is added as a suffix to the user input

if(num%11==10)  {  input += "X";  cout<<"The ISBN-10 number is "<<input; }

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ostringstream ss;

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string dig = ss.str();

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Answer:

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Therefore, for parallel downloads, the total time required  is calculated as:

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= (670 + 4Tp) + (6706 + 4Tp)

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Thus, parallel instances of non-persistent HTTP makes sense in this case.

Let the speed of propogation  of the medium be 300*106 m/sec.

Then, Tp = 10/(300*106)

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The Tp value 0.03 micro seconds as calculated above is negligible. This would lead to a similar value of time delay for both persistent HTTP and non-persistent HTTP. Thus, persistent HTTP is not faster than non-persistent HTTP with parallel downloads.

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Answer:

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