Write a function that determines the number of days in the month of February. The function is defined as problem2 () The function should accept one argument that corresponds to a list of years The function should calculate the number of days in the month of February in the input year. Note the following conditions that correspond to a leap year (i.e., 29 days in February): • February has 29 days if the year is divisible by 4 • February has 29 days if the year is divisible by both 100 and 400. In any other scenario, February has 28 days Test your program by calling the function and passing the following arguments: year = 1800 Assign the result to a variable days

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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Problem 1: Solving a Taylor Series Expansion
Write a function that calculates the sin(x) as a product notation.
• The function is defined as probleml ()
The function should accept two arguments:
o An integer corresponding to the value of x
o An integer corresponding to the upper limit (donated by K in the equation)
• The function should calculate the following product notation representation of sin(x):
K
sin (x) = x
%3D
nn
n=1
The function should return the result of the product notation
Test your program by calling the function and passing the following arguments:
(Assign the result to a variable result)
x = 2; K = 20
Problem 2: Is it a Leap Year?
Write a function that determines the number of days in the month of February.
The function is defined as problem2 ()
The function should accept one argument that corresponds to a list of years
The function should calculate the number of days in the month of February in the input year.
Note the following conditions that correspond to a leap year (i.e., 29 days in February):
• February has 29 days if the year is divisible by 4
February has 29 days if the year is divisible by both 100 and 400.
In any other scenario, February has 28 days
Test your program by calling the function and passing the following arguments:
year = 1800
Assign the result to a variable days
Transcribed Image Text:Problem 1: Solving a Taylor Series Expansion Write a function that calculates the sin(x) as a product notation. • The function is defined as probleml () The function should accept two arguments: o An integer corresponding to the value of x o An integer corresponding to the upper limit (donated by K in the equation) • The function should calculate the following product notation representation of sin(x): K sin (x) = x %3D nn n=1 The function should return the result of the product notation Test your program by calling the function and passing the following arguments: (Assign the result to a variable result) x = 2; K = 20 Problem 2: Is it a Leap Year? Write a function that determines the number of days in the month of February. The function is defined as problem2 () The function should accept one argument that corresponds to a list of years The function should calculate the number of days in the month of February in the input year. Note the following conditions that correspond to a leap year (i.e., 29 days in February): • February has 29 days if the year is divisible by 4 February has 29 days if the year is divisible by both 100 and 400. In any other scenario, February has 28 days Test your program by calling the function and passing the following arguments: year = 1800 Assign the result to a variable days
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