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class Inventory { public string name; double cost; int onhand; public Inventory(string n, double c, int h) { name = n; cost = c; onhand = h; } public override string ToString() { return StringFormat("{0,-10}Cost: {1,6:C} name, cost, onhand); } } class IComparerDemo { static void Main() { CompInv comp = new CompInv(); ArrayList inv = new ArrayList(); // Add elements to the list invAdd(new Inventory("Pliers", 595, 3)); invAdd(new Inventory("Wrenches", 829, 2)); invAdd(new Inventory("Hammers", 350, 4)); invAdd(new Inventory("Drills", 1988, 8)); ConsoleWriteLine("Inventory list before sorting:"); foreach(Inventory i in inv) { ConsoleWriteLine(" " + i); } ConsoleWriteLine(); // Sort the list using an IComparer invSort(comp); ConsoleWriteLine("Inventory list after sorting:"); foreach(Inventory i in inv) { ConsoleWriteLine(" " + i); } } }

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On hand: {2}",

Equations (782) and (783) thus suggest a graphical solution of the optimization problem at hand, for each of these equations represents a line in the c-e plane The optimum values of c and e are found as the coordinates of the intersection of these two lines, as illustrated in Fig 714, where we have assumed that am = -aM and aM = 30 Moreover, the optimum values copt and eopt can be obtained by solving for these parameters from Eqs (782) and (783), namely, copt = eopt = s 1 - s 1 tan a M - s 2 + s 2 tan a m tan a M - tan a m (784a) (784b)

The IComparer<T> interface is the generic version of IComparer It defines the generic version of Compare( ), shown here: int Compare(T obj1, T obj2)

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1 Use integration by parts to evaluate each of the following inde nite integrals (a) (b) (c) (d) (e) (f) log2 x dx x e3x dx x 2 cos x dx t sin 3t cos 3t dt cos y ln(sin y) dy x 2 e4x dx

24:

Finally, from the geometry of the translating cam mechanism, the optimum radius of the base circle of the optimum cam is

This method compares obj1 with obj2 and returns greater than zero if obj1 is greater than obj2, zero if the two objects are the same, and less than zero if obj1 is less that obj2 Here is a generic version of the preceding program that uses IComparer<T> It produces the same output as the previous versions of the program

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// Use IComparer<T> using System; using SystemCollectionsGeneric; // Create an IComparer<T> for Inventory objects class CompInv<T> : IComparer<T> where T : Inventory { // Implement the IComparer<T> interface public int Compare(T obj1, T obj2) { return obj1nameCompareTo(obj2name); } } class Inventory { public string name; double cost; int onhand; public Inventory(string n, double c, int h) { name = n; cost = c; onhand = h; } public override string ToString() { return StringFormat("{0,-10}Cost: {1,6:C} name, cost, onhand); } } class GenericIComparerDemo { static void Main() { CompInv<Inventory> comp = new CompInv<Inventory>(); List<Inventory> inv = new List<Inventory>(); // Add elements to the list invAdd(new Inventory("Pliers", 595, 3)); invAdd(new Inventory("Wrenches", 829, 2)); invAdd(new Inventory("Hammers", 350, 4)); invAdd(new Inventory("Drills", 1988, 8)); ConsoleWriteLine("Inventory list before sorting:"); foreach(Inventory i in inv) { ConsoleWriteLine(" " + i); } ConsoleWriteLine();

2 Use partial fractions to evaluate each of the following inde nite integrals dx (x + 2)(x 5) dx (b) (x + 1)(x 2 + 1) dx (c) x 3 2x 2 5x + 6 x dx (d) x4 1 dx (e) 3 x 2 8x + 12 x x+1 (f) 3 x2 + x 1 x 3 Use the method of u-substitution to evaluate each of the following inde nite integrals (a) (a) (b) (c) (d) (e) (f) (1 + sin2 x)2 2 sin x cos x dx sin x dx x cos(ln x) sin(ln x) dx x etan x sec2 x dx sin x dx 1 + cos2 x

(785)

On hand: {2}",

Part II:

which can be readily computed using Eqs (784a and b) Now we apply the foregoing relations to the size-minimization of the cam plate of a quick-return mechanism This mechanism is a mechanical transmission that produces a slow feed motion under a load in one direction, followed by a fast return stroke under no load in the opposite direction Quick-return mechanisms are frequently used in manufacturing processes, eg, in pick-and-place operations, metal-cutting, and metal-forming Cam mechanisms are well suited for this type of task, because they can readily produce such a type of motion The required motion for this case is the dwell-rise-dwell-return dis-

// Sort the list using an IComparer invSort(comp); ConsoleWriteLine("Inventory list after sorting:"); foreach(Inventory i in inv) { ConsoleWriteLine(" " + i); } } }

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