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CS 112 - Fall 2012, Lab 01 Haohan Zhu. Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 2 4/17/2015 Using Piazza 

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Presentation on theme: "CS 112 - Fall 2012, Lab 01 Haohan Zhu. Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 2 4/17/2015 Using Piazza "— Presentation transcript:

1 CS 112 - Fall 2012, Lab 01 Haohan Zhu

2 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 2 4/17/2015 Using Piazza  http://www.piazza.com/bu/fall2012/cs112a1 http://www.piazza.com/bu/fall2012/cs112a1  Any question related to the course

3 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 3 4/17/2015 Using WebSubmit  http://cs-websubmit.bu.edu/main.py?courseid=cs112 http://cs-websubmit.bu.edu/main.py?courseid=cs112  Submit all assignments via WebSubmit

4 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 4 4/17/2015 Lab Sections and Office Hours  Attendence  Office Hours:  Tuesday. 5-6:30 p.m.  Wednesday. 3-4:30 p.m.  Tutoring Hour:  http://www.bu.edu/cs/resources/tutoring/ http://www.bu.edu/cs/resources/tutoring/

5 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 5 4/17/2015 Stack and Function  Stack: Last In First Out (LIFO)  Function F1 F2 F1 F2 F3 Call F1 F2 F3 Return F1 F2 F1 Return

6 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 6 4/17/2015 Recursive Function F1 Call F1 Return F1 Return Base Case  Same function, Different variables

7 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 7 4/17/2015 Recursive Function  Base Case (what to do with trivial inputs)  Terminating Conditions  Most logical errors occur at ‘Base Case’  Not only one base case, maybe many cases  Recursive Call (how to solve the problem)  Most difficult part to design a recursive function  Understand which variables are changing, and which are constant.

8 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 8 4/17/2015 Practice  Implementing Exponentiation  Write a function to recursively compute the function f(x,n) = x^n  Compare your results with the built ‐ in java function Math.pow(x, n)  n is a non-negative integer

9 Boston University Slideshow Title Goes Here CS 112 - Fall 2012, Lab 01 9 4/17/2015 Practice  Consider f(x,n) = x^(n/2) * x^(n/2)  What do you need to do if n is odd?  Count number of recursive calls  Count time by using: System.nanoTime()


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