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One way to generate Euler number e is given by the formula Complete the code that calculates Euler number, for a given integer value n. Hint: e= return e ช (1) Use math.factorial(n) to denote n! (2) Use the for loop to calculate the above function (3) Use range(n), instead of range (n + 1), as there is in total n terms added up in the expanded series ## Example to check your code ## n=1000 ## give a random value to n for validation, at least n=5 print (approximate_e(n)) # Print the values and check if this is correct n! n=0 import math # complete the function with the variable "n" and return the value as the variable named "e # Don't define the value of "n" directly inside the function, this should be an input value # For example, approximate_e(1) will call the function by giving n=1, the same rule applies to the rest of the questions! def approximate_e(n): e=0 # Ini Con of the value ## DO NOT give any values to "n" inside the function # YOUR CODE HERE

One way to generate Euler number e is given by the formula Complete the code that calculates Euler number, for a given integer value n. Hint: e= return e ช (1) Use math.factorial(n) to denote n! (2) Use the for loop to calculate the above function (3) Use range(n), instead of range (n + 1), as there is in total n terms added up in the expanded series ## Example to check your code ## n=1000 ## give a random value to n for validation, at least n=5 print (approximate_e(n)) # Print the values and check if this is correct n! n=0 import math # complete the function with the variable "n" and return the value as the variable named "e # Don't define the value of "n" directly inside the function, this should be an input value # For example, approximate_e(1) will call the function by giving n=1, the same rule applies to the rest of the questions! def approximate_e(n): e=0 # Ini Con of the value ## DO NOT give any values to "n" inside the function # YOUR CODE HERE

Computer Networking: A Top-Down Approach (7th Edition)
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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One way to generate Euler number e is given by the formula Complete the code that calculates Euler number, for a given integer value n. Hint: (1) Use math.factorial (n) to denote n! (2) Use the for loop to calculate the above function (3) Use range(n), instead of range (n + 1), as there is in total n terms added up in the expanded series e=0 # Initiation of the value ## DO NOT give any values to "n" inside the function # YOUR CODE HERE e= import math # complete the function with the variable "n" and return the value as the variable named "e # Don't define the value of "n" directly inside the function, this should be an input value # For example, approximate_e(1) will call the function by giving n=1, the same rule applies to the rest of the questions! def approximate_e(n): return e 1 S n! n=0 ## Example to check your code ## n=1000 ## give a random value to n for validation, at least n=5 print (approximate_e(n)) # Print the values and check if this is correct
Transcribed Image Text:One way to generate Euler number e is given by the formula Complete the code that calculates Euler number, for a given integer value n. Hint: (1) Use math.factorial (n) to denote n! (2) Use the for loop to calculate the above function (3) Use range(n), instead of range (n + 1), as there is in total n terms added up in the expanded series e=0 # Initiation of the value ## DO NOT give any values to "n" inside the function # YOUR CODE HERE e= import math # complete the function with the variable "n" and return the value as the variable named "e # Don't define the value of "n" directly inside the function, this should be an input value # For example, approximate_e(1) will call the function by giving n=1, the same rule applies to the rest of the questions! def approximate_e(n): return e 1 S n! n=0 ## Example to check your code ## n=1000 ## give a random value to n for validation, at least n=5 print (approximate_e(n)) # Print the values and check if this is correct
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