Calculate the sum of two sparse polynomials. The maximal number of terms in  an inputted sparse polynomial is 30. [Basic requirements] Use linked linear lists to implement sparse polynomial. [Example] Problem: Calculate the sum of s1 = 2x3 + 7x20 -9x100  and s2 = X5 - 12x20 +3x100 -4x101 What you need to show in the terminal(the back part is outputted by you  and the blue part is inputted by the user, i.e., teacher): Please input the first polynomial(input & at the end): The coefficient and exponent of the first term: 2 3 The coefficient and exponent of the second term: 7 20 The coefficient and exponent of the third term: -9 100 The coefficient and exponent of the fourth term: & Please input the second polynomial(input & at the end): The coefficient and exponent of the first term: 1 5 The coefficient and exponent of the second term: -12 20 The coefficient and exponent of the third term: 3 100 The coefficient and exponent of the fourth term: -4 101 The coefficient and exponent of the fifth term: & The sum is:  2 3, 1 5, -5 20, -6 100, -4 101   The requirements of reports: 1.The algorithm design idea 2.The source code with necessary comments 3.Test case and results (show th

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
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 Calculate the sum of two sparse polynomials. The maximal number of terms in  an inputted sparse polynomial is 30. [Basic requirements] Use linked linear lists to implement sparse polynomial. [Example] Problem: Calculate the sum of s1 = 2x3 + 7x20 -9x100  and s2 = X5 - 12x20 +3x100 -4x101 What you need to show in the terminal(the back part is outputted by you  and the blue part is inputted by the user, i.e., teacher): Please input the first polynomial(input & at the end): The coefficient and exponent of the first term: 2 3 The coefficient and exponent of the second term: 7 20 The coefficient and exponent of the third term: -9 100 The coefficient and exponent of the fourth term: & Please input the second polynomial(input & at the end): The coefficient and exponent of the first term: 1 5 The coefficient and exponent of the second term: -12 20 The coefficient and exponent of the third term: 3 100 The coefficient and exponent of the fourth term: -4 101 The coefficient and exponent of the fifth term: & The sum is:  2 3, 1 5, -5 20, -6 100, -4 101

 

The requirements of reports:

1.The algorithm design idea

2.The source code with necessary comments

3.Test case and results (show the screenshot of your terminal);

4.Summary

 

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