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Figure 42 shows the plots of these relationships Note that this 3-4-5 polynomial has similar characteristics to the cycloidal motion curve

Part I:

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// A simple class hierarchy using System; // A class for two-dimensional objects class TwoDShape { public double Width; public double Height; public void ShowDim() { ConsoleWriteLine("Width and height are " + Width + " and " + Height); } } // Triangle is derived from TwoDShape class Triangle : TwoDShape { public string Style; // style of triangle // Return area of triangle public double Area() { return Width * Height / 2; } // Display a triangle's style public void ShowStyle() { ConsoleWriteLine("Triangle is " + Style); } } class Shapes { static void Main() { Triangle t1 = new Triangle(); Triangle t2 = new Triangle(); t1Width = 40; t1Height = 40; t1Style = "isosceles"; t2Width = 80; t2Height = 120; t2Style = "right"; ConsoleWriteLine("Info for t1: "); t1ShowStyle(); t1ShowDim(); ConsoleWriteLine("Area is " + t1Area()); ConsoleWriteLine(); ConsoleWriteLine("Info for t2: "); t2ShowStyle(); t2ShowDim();

boolean Even(number input_parameter)

11:

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The foregoing derivative control will be extended to produce zero jerk at the ends Therefore: when q = 0, y = 0, y = 0, y = 0, y = 0 when q = 1, y = 1, y = 0, y = 0, y = 0

ConsoleWriteLine("Area is " + t2Area()); } }

Examples: Even(2) returns true (1) Even([License_Number]) returns true (1) when [License_Number] is an even number and false (0) when [License_Number] is an odd number

The output from this program is shown here:

Zero Coef cient Terms Zero derivatives (at 0 = 0) None y y , y y , y , y Powers in remaining terms 1 2, 3 3, 4, 5 4, 5, 6, 7

Info for t1: Triangle is isosceles Width and height are 4 and 4 Area is 8 Info for t2: Triangle is right Width and height are 8 and 12 Area is 48

The IsDate function will return true if the any_datatype input_parameter is a date type report variable or constant

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The Triangle class creates a specific type of TwoDShape, in this case, a triangle The Triangle class includes all of TwoDShape and adds the field Style, the method Area( ), and the method ShowStyle( ) A description of the type of triangle is stored in Style; Area( ) computes and returns the area of the triangle; and ShowStyle( ) displays the triangle style Notice the syntax that Triangle uses to inherit TwoDShape:

These eight conditions establish the general polynomial y = C0 + C1q + C2q 2 + C3q 3 + C4q 4 + C5q 5 + C6q 6 + C7q 7 In dealing with high-degree polynomials, simpli cations can be made if we realize that dny = 0 Subsequently, the coef cient for that derivative is Cn = 0 This is when q = 0, dq n summarized in Table 41 for polynomials thus far derived for the DRD event For the 4-5-6-7 polynomial, C0 = C1 = C2 = C3 = 0 The remaining conditions at q = 1 give the following equations: C4 + C5 + C6 + C7 = 1 4C4 + 5C5 + 6C6 + 7C7 = 0 12C4 + 20C5 + 30C6 + 42C7 = 0 24C4 + 60C5 + 120C6 + 210C7 = 0 Solving these simultaneously for the 4-5-6-7 polynomial yields y = 35q 4 - 84q 5 + 70q 6 - 20q 7 y = 140q 3 - 420q 4 + 420q 5 - 140q 6 y = 420q 2 - 1680q 3 + 2100q 4 - 840q 5 y = 840q - 5040q 2 + 8400q 3 - 4200q 4 (45)

class Triangle : TwoDShape {

boolean IsDate(any_datatype input_parameter)

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