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Notice that we have once again thrown in an additive constant h0 This does no harm: h (t) = [ 16t 2 ] + [v0 t] + [h0 ] = 32t + v0 , just as we wish And, to repeat what we have already con rmed, h (t) = [h (t)] = [ 32t] + [v0 ] = 32

The output is show here:

Event 0 received by an X object Source is MyEvent Event 0 received by a Y object Source is MyEvent Event 1 received by an X object Source is MyEvent Event 1 received by a Y object Source is MyEvent

36 37 38 39 40

In addition to generic classes and methods, you can also have generic interfaces Generic interfaces are specified just like generic classes Here is an example that reworks the ISeries interface developed in 12 (Recall that ISeries defines the interface to a class that generates a series of numbers) The data type upon which it operates is now specified by a type parameter

We now have a general formula (namely ( )) for the position of a falling body at time t [Recall that we were rst introduced to this formula in Section 26] See Fig 317

18:

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554 028126 029524 030947 032408 033899 035414 036964 038533 040127 041745 043377 045015 046672 048333 050000 19664 19810 19915 19979 20000 19882 15105 10163 05110 00000 86 87 88 89 90 18396 18713 19001 19257 19479 39546 36326 32708 28731 24440 81 82 83 84 85 080677 081797 082887 083943 084964 085947 086900 087819 088700 089549 16517 16919 17312 17693 18055 48613 47813 46489 44655 42333 76 77 78 79 80 074557 075853 077109 078331 079529 15703 15295 14888 14481 14073 13666 13259 12851 12444 12037 11629 11222 10815 10407 10000

// Demonstrate a generic interface using System;

public interface ISeries<T> { T GetNext(); // return next element in series void Reset(); // restart the series void SetStart(T v); // set the starting element } // Implement ISeries class ByTwos<T> : ISeries<T> { T start; T val; // This delegate defines the form of a method // that will be called when the next element in // the series is needed public delegate T IncByTwo(T v); // This delegate reference will be assigned the // method passed to the ByTwos constructor IncByTwo incr; public ByTwos(IncByTwo incrMeth) { start = default(T); val = default(T); incr = incrMeth; } public T GetNext() { val = incr(val); return val; } public void Reset() { val = start; } public void SetStart(T v) { start = v; val = start; } } class ThreeD { public int x, y, z; public ThreeD(int a, int b, int c) { x = a; y = b; z = c; } }

11 12 13 14 15 021669 022891 024147 025443 026767 17693 17312 16919 16517 16110 14481 14888 15295 15703 16110 48881 48881 48881 48881 48881 71 72 73 74 75 067592 069053 070476 071873 073233

Before doing some examples, we observe that a falling body will have initial velocity 0 Thus 0 = h (0) = 32 0 + v0 Hence, for a falling body, v0 = 0 In some problems we may give the body an initial push, and then v0 will not be zero EXAMPLE 314

Part I:

class GenIntfDemo { // Define plus two for int static int IntPlusTwo(int v) { return v + 2; } // Define plus two for double static double DoublePlusTwo(double v) { return v + 20; } // Define plus two for ThreeD static ThreeD ThreeDPlusTwo(ThreeD v) { if(v==null) return new ThreeD(0, 0, 0); else return new ThreeD(vx + 2, vy + 2, vz + 2); } static void Main() { // Demonstrate int series ByTwos<int> intBT = new ByTwos<int>(IntPlusTwo); for(int i=0; i < 5; i++) ConsoleWrite(intBTGetNext() + " ConsoleWriteLine();

000738 000946 001186 001460 001767

// Demonstrate double series ByTwos<double> dblBT = new ByTwos<double>(DoublePlusTwo); dblBTSetStart(114); for(int i=0; i < 5; i++) ConsoleWrite(dblBTGetNext() + " ConsoleWriteLine();

// Demonstrate ThreeD series ByTwos<ThreeD> ThrDBT = new ByTwos<ThreeD>(ThreeDPlusTwo); ThreeD coord; for(int i=0; i < 5; i++) { coord = ThrDBTGetNext(); ConsoleWrite(coordx + "," + coordy + "," + coordz + " "); } ConsoleWriteLine(); } }

Suppose that a falling body hits the ground with velocity 100 ft/sec What was the initial height of the body

02308 02688 03081 03483 03890

18:

The output is shown here:

44655 46489 47813 48613 48881

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