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Figure 812 shows a cam that might be used to raise the upper section of an automobile station wagon tailgate The desired cam output torque used to balance the gate varies sinusoidally with respect to angle q according to p T = C1 sin q + 6 This is shown in Fig 813 The input torque is supplied by the spring-loaded follower The spring force decreases as the gate rises, but the torque supplied by the spring increases to a maximum, then gradually drops off to balance the gate The spring force may be described by L = L1 - C2 (ri - r) From the principal of virtual work Tdq = Ldr

Property public string CharacterSet { get; } public string ContentEncoding { get; } public long ContentLength { get; } public string ContentType { get; } public CookieCollection Cookies { get; set; } public WebHeaderCollection Headers{ get; } public bool IsFromCache { get; }

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Description Obtains the name of the character set being used Obtains the name of the encoding scheme Obtains the length of the content being received This will be 1 if the content length is not available Obtains a description of the content Obtains or sets a list of the cookies attached to the response Obtains a collection of the headers attached to the response If the response came from the cache, this property is true It is false if the response was delivered over the network If the client and server are both authenticated, then this property is true It is false otherwise Obtains the time at which the resource was last changed Obtains a string that specifies the response method Obtains a Version object that describes the version of HTTP used in the transaction Obtains the URI that generated the response This may differ from the one requested if the response was redirected to another URI Obtains a string that represents the name of the server Obtains an HttpStatusCode object that describes the status of the transaction Obtains a string that represents the status of the transaction in a human-readable form

When the torque equation and the spring-force equation are substituted into this equation, and when the results are integrated and evaluated with the boundary condition r = ri when q = 0, the resulting quadratic equation in r is r 2 - 2 rri + r i2 + 2 L1 C (r - ri ) - 1 C2 C2

rotation, it will generate a disk of radius 2 x, and hence area A(x) = (2 x)2 Thus the volume generated over the segment 1 x 2 is V2 =

public bool IsMutuallyAuthenticated { get; } public DateTime LastModified { get; } public string Method { get; } public Version ProtocolVersion { get; } public Uri ReponseUri { get; }

public string Server { get; } public HttpStatusCode StatusCode { get; } public string StatusDescription { get; }

when C2, Li, and ri are given Also, with reference to Fig 812, the fully open tailgate torque caused by the weight of the tailgate is 125 lb-in This tailgate torque is p TG = C3 sin q + lb-in 12 When q= p , we want T = TG, and 2

TABLE 25-5

The following program displays headers associated with McGraw-Hillcom:

The portion of the curve y = x 2 between x = 1 and x = 4 is rotated about the x-axis (Fig 816) What volume does the resulting surface enclose

Torque, T (Ib-in)

// Examine the headers using System; using SystemNet;

Part II:

0 0 15 30 45 60 75 90 Angle of Rotation, q (deg)

class HeaderDemo { static void Main() { // Create a WebRequest to a URI HttpWebRequest req = (HttpWebRequest) WebRequestCreate("http://wwwMcGraw-Hillcom"); // Send that request and return the response HttpWebResponse resp = (HttpWebResponse) reqGetResponse(); // Obtain a list of the names string[] names = respHeadersAllKeys; // Display the header name/value pairs ConsoleWriteLine("{0,-20}{1}\n", "Name", "Value"); foreach(string n in names) { ConsoleWrite("{0,-20}", n); foreach(string v in respHeadersGetValues(n)) ConsoleWriteLine(v); } // Close the response respClose(); } }

x3 3

Here is the output that was produced (Remember, all header information is subject to change, so the precise output that you see may differ)

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