PythonI have to create a code like in the pictures. Can you help me? The output of your solution should be a graph, as shown in Figure 2-18.Ratio between consecutive Fibonacci numbers2.22.01.81.61.41.21.020406080100No.X=69.2308y=1.66122Figure 2-18: The ratio between the consecutive Fibonacci numbers approaches thegolden ratio.Ratio #5: Exploring the Relationship Between the Fibonacci Sequence and theGolden RatioThe Fibonacci sequence (1, 1, 2, 3, 5, . . .) is the series of numbers wherethe ith number in the series is the sum of the two previous numbers-thatis, the numbers in the positions (i – 2) and (i – 1). The successive num-bers in this series display an interesting relationship. As you increase thenumber of terms in the series, the ratios of consecutive pairs of numbersare nearly equal to each other. This value approaches a special numberreferred to as the golden ratio. Numerically, the golden ratio is the number1.618033988 . .., and it's been the subject of extensive study in music, archi-tecture, and nature. For this challenge, write a program that will plot on agraph the ratio between consecutive Fibonacci numbers for, say, 100 num-bers, which will demonstrate that the values approach the golden ratio.You may find the following function, which returns a list of the first nFibonacci numbers, useful in implementing your solution:def fibo(n):if n == 1:return [1]if n == 2:return [1, 1]# n > 2a = 1b = 1# First two members of the seriesseries = [a, b]for i in range(n):C = a + bseries.append(c)a = bb = creturn series

import numpy as npimport matplotlib.pyplot as pltn = 100 # How many terms shall we include?fiblist =…

Answered: Python I have to create a code like in…

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Computer Science

Python I have to create a code like in the pictures. Can you help me

COMPREHENSIVE MICROSOFT OFFICE 365 EXCE

1st Edition

ISBN:9780357392676

Author:FREUND, Steven

Publisher:FREUND, Steven

Chapter6: Creating, Sorting, And Querying A Table

Section: Chapter Questions

Problem 10EYK

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Count consecutive summers def count_consecutive_summers(n): Like a majestic wild horse waiting for someone to come and tame it, positive integers can be broken down as sums of consecutive positive integers in various ways. For example, the integer 42 often used as placeholder in this kind of discussions can be broken down into such a sum in four different ways: (a) 3 + 4 + 5 + 6 + 7 + 8 + 9, (b) 9 + 10 + 11 + 12, (c) 13 + 14 + 15 and (d) 42. As the last solution (d) shows, any positive integer can always be trivially expressed as a singleton sum that consists of that integer alone. Given a positive integer n, determine how many different ways it can be expressed as a sum of consecutive positive integers, and return that count. The count of how many different ways a positive integer n can be represented as a sum of consecutive integers is also called its politeness, and can be alternatively computed by counting how many odd divisors that number has. However, note that the linked…
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