Problem 12

# Problem 12 - ECOR1606 Problem Solving and Computers Page 1...

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ECOR1606 – Problem Solving and Computers Page 1 of 3 Department of Systems and Computer Engineering Carleton University P ERPETUAL C ALENDAR Background information For the Gregorian calendar it is possible to determine the day of the week (i.e. Monday, Tuesday, Wednesday, Thursday, Friday, Saturday, Sunday) given the year, month, and day. (Aside: International standards ISO 8601 specify dates as year, month, and day, which is the accepted Canadian standard CSA Z234.5). If it is possible to determine what day of the week a particular date falls on, the generation of calendars become very easy. The following algorithm, titled the Key Value Method, is detailed at: http://mathforum.org/dr.math/faq/faq.calendar.html Key Value Method 1. Define the variables year , month , day . 2. Define the variable century and set it to equal the century number (e.g. year = 2003, century = 20; year = 1826, century = 18). 3. Define the variable remYear and set it equal to the last two digits of the year (e.g. year = 2003, remYear = 3; year = 1826, remYear = 26). 4. Define the boolean variable leapYear and set it to true if it is a leap year. A leap year is every fourth year (i.e. year is divisible by four with no remainder), except that every hundredth year is not a leap year (i.e. remYear is 0; e.g. 1900, 2100) but every 400

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Problem 12 - ECOR1606 Problem Solving and Computers Page 1...

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