Problem Definition The factorial of a number n (written n!) is the number times the factorial of itself minus one; and the factorial of 1 is, by definition, equals to 1. For example, the factorial of 2 is 2*1! = 2*1, and the factorial of 3 is 3*2! = 3*2*1 =6, and so on. Implementing this definition using a computer program is relatively slow, instead Sterling's formula is used as an approximation of the factorial for large values. Sterling's formula is defined as follows: n! = e-n n" V2 n n The exp(x) function in the math module gives the value ofe raised to the power of x Write a Python program that: 1. Requests the user to enter 5 integer values of n greater than 10. It should check: a. if all entered values are greater than 10, then your program should: output the message: "Thanks for entering 5 valid numbers greater than 10" calculate their factorial using sterling's formula allow the users to enter one of the following format types, which should be used to print the factorials of the numbers Default representation Scientific representation with default precision Non Scientific representation with 2 decimal precisions S N validate the format type: > if the format type is "Default representation", then it should v display the results in a tabular format using "Default representation" as shown in Figurel. > else if the format type is "Scientific representation with default precision", then it should V display the results in a tabular format using “Scientific representation with default precision" as shown in Figure2. > else if the format type is "Non Scientific representation", then it should V display the results in a tabular format using "Non Scientific representation with 2 decimal precisions" as shown in Figure3. otherwise, your program should display the following message as shown in Figure4: "You entered an invalid format type" b. otherwise, your program should output the following message: "Sorry you entered wrong numbers === ==> BYE"
Problem Definition The factorial of a number n (written n!) is the number times the factorial of itself minus one; and the factorial of 1 is, by definition, equals to 1. For example, the factorial of 2 is 2*1! = 2*1, and the factorial of 3 is 3*2! = 3*2*1 =6, and so on. Implementing this definition using a computer program is relatively slow, instead Sterling's formula is used as an approximation of the factorial for large values. Sterling's formula is defined as follows: n! = e-n n" V2 n n The exp(x) function in the math module gives the value ofe raised to the power of x Write a Python program that: 1. Requests the user to enter 5 integer values of n greater than 10. It should check: a. if all entered values are greater than 10, then your program should: output the message: "Thanks for entering 5 valid numbers greater than 10" calculate their factorial using sterling's formula allow the users to enter one of the following format types, which should be used to print the factorials of the numbers Default representation Scientific representation with default precision Non Scientific representation with 2 decimal precisions S N validate the format type: > if the format type is "Default representation", then it should v display the results in a tabular format using "Default representation" as shown in Figurel. > else if the format type is "Scientific representation with default precision", then it should V display the results in a tabular format using “Scientific representation with default precision" as shown in Figure2. > else if the format type is "Non Scientific representation", then it should V display the results in a tabular format using "Non Scientific representation with 2 decimal precisions" as shown in Figure3. otherwise, your program should display the following message as shown in Figure4: "You entered an invalid format type" b. otherwise, your program should output the following message: "Sorry you entered wrong numbers === ==> BYE"
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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