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1. Modify your solution to #8 so that if an ellipse is touched by the mouse, it turns permanently green.Bonus (up to +5): a green ellipse stops moving, but recovers after 5 seconds, returning to its old color and regaining its ability to move.
2. Implement a "lunar lander" simulation. The lander will fall according to gravity, but by firing the rockets (press spacebar) you can slow its fall (accelerate upwards). If the lander touches the ground with less than a certain speed, it landed safely, otherwise it crashed.
Bonus (up to +3): allow rockets to fire side to side also, and have a "safe landing" zone, where landing outside the safe zone counts as a crash.
Problem Solving 1. Write Pascal code that accepts as input the names of the students, course work score and exam score for a unspecified number of students who have taken a subjec
Solve the following initial value problem y (3) - 5y'' - 22y' + 56 y= 0; y(0) = 1; y'(0) = -2; y''(0) = -4 Solution : r 3 - 5r 2 - 22r + 56 = (
A large offshore accommodation barge is to be converted into a floating luxury hotel. It will be connected to a single point mooring buoy (SPM) in a beautiful inland loch where th
We now require starting looking into finding a particular solution for n th order differential equations. The two ways which we'll be looking at are similar as those which we look
Write a function called withdraw (in the file 'withdraw.m') that simulates withdrawing money from a bank account. The function takes a single input argument, a positive scaler doub
Write a script called 'prob3.m' that does the same thing as the previous question except that it makes use of a switch-case construct instead of an if-else. In the file 'hw4.m'
(a) Write a procedure called (lookup n t). This procedure has 2 arguments: n is the value being looked up, t is the AVL tree. The subtree with n as its root is returned (or '() if
The standard way for debuggers to plant interactive breakpoints in a program in RAM (whatever the processor instruction set) is to save the break pointed instruction and replace it
1. Use mathematical induction to prove Whenever n is a positive integer. 2. Use loop invariant to prove that the program for computing the sum of 1,...,n is correct.
Each of the following two procedures defines a method for adding two positive integers in terms of the procedures inc, which increments its argument by 1, and dec, which decrement
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