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Universe Object with Prompt Designer builds into universe Centralized, so cost-effective to maintain because the designer creates the prompt once Users cannot remove, so it can be inflexible, but error-proof, as it requires an answer Query with Prompt User builds in query Decentralized, so expensive to maintain because users must create the prompt in every document Users can remove, providing flexibility

The core stream class is SystemIOStream Stream represents a byte stream and is a base class for all other stream classes It is also abstract, which means that you cannot instantiate a Stream object Stream defines a set of standard stream operations Table 14-1 shows several commonly used methods defined by Stream Several of the methods shown in Table 14-1 will throw an IOException if an I/O error occurs If an invalid operation is attempted, such as attempting to write to a stream that is read-only, a NotSupportedException is thrown Other exceptions are possible, depending on the specific method

(1385)

Method void Close( ) void Flush( ) int ReadByte( ) int Read(byte[ ] buffer, int offset, int count) long Seek(long offset, SeekOrigin origin) void WriteByte(byte value) int Write(byte[ ] buffer, int offset, int count) Description Closes the stream Writes the contents of the stream to the physical device Returns an integer representation of the next available byte of input Returns 1 when the end of the file is encountered Attempts to read up to count bytes into buffer starting at buffer[offset], returning the number of bytes successfully read Sets the current position in the stream to the specified offset from the specified origin It returns the new position Writes a single byte to an output stream Writes a subrange of count bytes from the array buffer, beginning at buffer[offset], returning the number of bytes written

.

TABLE 14-1

where U = d1/d2 = lever arm ratio Similarly, it can be shown that the equivalent weight or equivalent moment of inertia for rotating gears have the same relationship in which U equals the gear ratio Therefore, any weight or moment of inertia may be referred to the follower end by the square of the lever arm or gear ratio It may be noted that the inertia of the oscillating arm, being special, may be found by reference to any book on mechanics 1377 Application of Polynomials for Cam Curves We recall from Eq (1383) that the cam pro le displacement is yc = ra + kr y + cy Differentiating with respect to q, yields for the cam, Velocity = yc + kr y + cy Acceleration = yc + kr y + cy IV (1386a) (1386b)

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