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CS1010: Programming Methodology comp.nus.sg/~cs1010/

CS1010: Programming Methodology http://www.comp.nus.edu.sg/~cs1010/. Workshop Overview. Basic Testing and Debugging. Introduction to Programming Language. Variables and Operators. Basic Input/Output. Control Flow. Programming Language Specific Topics.

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CS1010: Programming Methodology comp.nus.sg/~cs1010/

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  1. CS1010: Programming Methodologyhttp://www.comp.nus.edu.sg/~cs1010/

  2. Workshop Overview Basic Testing and Debugging Introduction to Programming Language Variables and Operators Basic Input/Output Control Flow Programming Language Specific Topics Programming language specific syllabus Problem Solving with Algorithmic Thinking (L3 & L4) Common syllabus Introduction to Computer Programming (L1 & L2)

  3. CS1010 Syllabus Basic Testing and Debugging Introduction to Programming Language Variables and Operators Control Flow Basic Input/Output Programming Language Specific Topics Problem Solving with Algorithmic Thinking (L3 & L4) Introduction to Computer Programming (L1 & L2)

  4. Module Website http://www.comp.nus.edu.sg/~cs1010

  5. IVLE Watch out for announcements Participate in the forums Multimedia videos • https://ivle.nus.edu.sg

  6. Description and Objectives

  7. Skills

  8. Workload • Lectures: • 3 hours/week in a lab setting • Discussion sessions: • 2 hours/week from week 3 in a lab setting • Continual assessments: • Take-home lab assignments • 2 Practical Exams • Term Test • Final Exam • Refer to module website http://www.comp.nus.edu.sg/~cs1010/1_module_info/sched.html

  9. What to prepare? • Check out CS1010 website • http://www.comp.nus.edu.sg/~cs1010 • Read document “Intro Workshop: Getting Started with UNIX and CodeCrunch) (http://www.comp.nus.edu.sg/CS1010/3_a/labs.html) • Learn UNIX • Learn vim

  10. Taxi Fare (1/4) The taxi fare structure in Singapore must be one of the most complex in the world! See http://www.taxisingapore.com/taxi-fare/ Write a program Week4_TaxiFare.c that reads the following input data (all are of int type) from the user, and computes the taxi fare: dayType: 0 represents weekends and public holidays (PH for short); 1 represents weekdays and non-PH boardHour, boardMin: the hour and minute the passengers board the taxi (eg: 14 27 if the passengers board the taxi at 2:27 PM) distance: the distance of the journey, in metres Your program should have a function float computeFare(intdayType, intboardTime, int distance) The parameter boardTime is converted from the input data boardHour and boardMin. It is the number of minutes since 0:00hr. Eg: If boardHour and boardMin are 14 and 27 respectively, then boardTime is 867.

  11. Taxi Fare (2/4) To implement the actual taxi fare could be a PE question . In this exercise, we use a (grossly) simplified fare structure: Basic Fare: Surcharge (applicable at the time of boarding):

  12. Taxi Fare (3/4) You are given an incomplete program Week4_TaxiFarePartial.c. Complete the program. This exercise is mounted on CodeCrunch. Sample runs below for your checking First 1km: $3.40 Next 9.2km: 23  $0.22 = $5.06 Next 750m: 3$0.22 = $0.66 Basic fare = $9.12 No surcharge Total fare = $9.12 Day type: 0 Boarding hour and minute: 14 27 Distance: 10950 Total taxi fare is $9.12 First 1km: $3.40 Next 5123m: 13  $0.22 = $2.86 Basic fare = $6.26 Surcharge = 25%  $6.26 = $1.57 Total fare = $7.83 Day type: 1 Boarding hour and minute: 9 20 Distance: 6123 Total taxi fare is $7.83 Day type: 1 Boarding hour and minute: 5 59 Distance: 9000 Total taxi fare is $11.70 First 1km: $3.40 Next 8km: 20  $0.22 = $4.40 Basic fare = $7.80 Surcharge = 50%  $7.80 = $3.90 Total fare = $11.70

  13. Taxi Fare (4/4) Note that due to inaccuracy of floating-point number representation, depending on how you code your formula to compute the taxi fare, the result may defer slightly from the model output CodeCrunch refers to. Hence, your program may fail CodeCrunch test. In this case, if the difference is very small (probably in the second decimal place), just treat your answer as correct.

  14. Candles Alexandra has n candles. He burns them one at a time and carefully collects all unburnt residual wax. Out of the residual wax of exactly k (where k > 1) candles, he can roll out a new candle. Given the values n and k, find out how many candles he can burn. Example: n = 10 and k = 3 Answer: 14

  15. End of file

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