Please use python Write a function (including docstring) called multiply_term that takes a polynomial as inputs and aterm. We can represent polynomials as a collection or power-coefficient pairs. Consider the followingpolynomial: p(r) = 2 · x4 – 3- x + 5. We can represent it as the following collection of pairs: (4, 2), (1,-3), (0, 5). We can represent a term as a tuple where the first value indicated the exponent in the term,and the second its coefficient. For example, the term 5 - x4 is represented by the tuple (4, 5).The function does not return anything, but after its execution the input dictionary will now representthe multiplication of the input polynomial by the specified term.For example:Page 2>> p = {2 : 1, 1 : 2} # x^2 + 2x>>> t = (4, 5) # 5x^4>> multiply_term(p, t)>>> p == {6 : 5, 5 10}TrueYou can assume that the function will receive as input a dictionary mapping integers to numbers. Noneed for you to implement any type of input validation.

We know, to add two polynomials, we add/subtract the coefficients corresponding to like terms, i.e…

Write a function (including docstring) called multiply_term that takes a polynomial as inputs and a term. We can represent polynomials as a collection or power-coefficient pairs. Consider the following polynomial: p(r) = 2 · x – 3.r+5. We can represent it as the following collection of pairs: (4, 2), (1, -3), (0, 5). We can represent a term as a tuple where the first value indicated the exponent in the term, and the second its coefficient. For example, the term 5- xª is represented by the tuple (4, 5). The function does not return anything, but after its execution the input dictionary will now represent the multiplication of the input polynomial by the specified term. For example:

Write a function (including docstring) called multiply_term that takes a polynomial as inputs and a term. We can represent polynomials as a collection or power-coefficient pairs. Consider the following polynomial: p(r) = 2 · x – 3.r+5. We can represent it as the following collection of pairs: (4, 2), (1, -3), (0, 5). We can represent a term as a tuple where the first value indicated the exponent in the term, and the second its coefficient. For example, the term 5- xª is represented by the tuple (4, 5). The function does not return anything, but after its execution the input dictionary will now represent the multiplication of the input polynomial by the specified term. For example:

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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Topological Sort

Topological sort is a sorting technique that sets up a hierarchy in a process. In this technique, when a directed network has nodes connected by arrows, the root node is placed before the successor node.

Question

Please use python

Write a function (including docstring) called multiply_term that takes a polynomial as inputs and a
term. We can represent polynomials as a collection or power-coefficient pairs. Consider the following
polynomial: p(r) = 2 · x4 – 3- x + 5. We can represent it as the following collection of pairs: (4, 2), (1,
-3), (0, 5). We can represent a term as a tuple where the first value indicated the exponent in the term,
and the second its coefficient. For example, the term 5 - x4 is represented by the tuple (4, 5).
The function does not return anything, but after its execution the input dictionary will now represent
the multiplication of the input polynomial by the specified term.
For example:
Page 2
>> p = {2 : 1, 1 : 2} # x^2 + 2x
>>> t = (4, 5) # 5x^4
>> multiply_term(p, t)
>>> p == {6 : 5, 5 10}
True
You can assume that the function will receive as input a dictionary mapping integers to numbers. No
need for you to implement any type of input validation.

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