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14 Radio-wave propagation wave slows in dense media, but in air the speed is so close to the free-space value of c, that the same figures are used for both air and the near vacuum of outer space in practical problems In pure water, which is much denser than air, the speed of radio signals is about one-ninth that of the free-space speed This same phenomenon shows up in practical work in the form of the velocity factor (V) of transmission lines In foam dielectric coaxial cable, for example, the value of V is 080, which means that the signal propagates along the line at a speed of 080c, or 80 percent of the speed of light This coverage of radio propagation considers the EM wave as a very narrow ray or pencil beam that does not diverge as it travels That is, the ray remains the same width all along its path This convention makes it easy to use ray tracing diagrams Keep in mind, however, that the real situation, even when narrow-beamwidth microwave signals are used, is much more complicated Real signals, after all, are sloppier than textbook examples: they are neither infinitesimally thin, nor nondivergent

It is seen from Taniguchi s Table 11 that a gear is a mechanical product that is known for transmitting motion and power Various processes such as machining, casting, forging, cold-roll forming, extrusion, drawing thread rolling, powder metallurgy and blanking processes are usually employed to manufacture gears Non-metallic gears however can be made by injection moulding and casting Figure 16 depicts the standard nomenclature for an involute spur gear The dimensional accuracy and surface finish required for the proper functioning of gear teeth depend on the gear s intended use Poor gear-tooth quality leads to inefficient energy transmission and frictional and wear characteristics Although roll-formed gears can be made with an accuracy that is sufficient for most applications, for example, automotive transmissions, machining however remains an unsurpassed process for gear manufacture as this process can be used to make all types and sizes of gears to a very high accuracy

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variable label [ = constant][,...]

These variables are 32 bits in size and can be set to any value using the operators listed above and employing the = operator to make an assignment statement such as

LABEL1 = LABEL1 * 2

Fig 16: The standard nomenclature for an involute spur gear [6]

It is important to remember that the label is not an application variable (i.e., it cannot be modi ed by the PIC microcontroller as it is running), and when it is assigned a new value, it must be in the rst column of the assembly-language source. When it is being read in another statement, it can appear in any column (except for the rst) in the line. Taking a cue from C, assembler variable assignment statements can be simpli ed if the destination is one of the source parameters. These operations can be confusing to use and read unless you are familiar with C. Table 10.2 lists the combined assignment statements. The assembler calculator also can do comparisons between two parameters using the operators listed in Table 10.3. If the comparison is true, a 1 is returned; otherwise, a 0 is returned. The comparison operators are required for the conditional assembly operations presented in the next section. These comparisons can be compounded with || and &&, which are the logical OR and logical AND operators, respectively. || returns 1 if either of its two parameters are not equal to 0. && returns a 1 if both parameters are equal to 0. This operation brings up an important point: In the assembler calculator, a true condition is any nonzero value. The variable A, after executing

.

A = 7 && 5

TABLE 10.2 COMBINED ASSIGNMENT OPERATORS AVAILABLE TO THE ASSEMBLER CALCULATOR OPERATOR EQUIVALENT OPERATION

Parm1 = Parm1 + Parm2 Parm1 = Parm1 Parm2 Parm1 = Parm1 * Parm2 Parm1 = Parm1 / Parm2 Parm1 = Parm1 % Parm2 Parm1 = Parm1 << Parm2 Parm1 = Parm1 >> Parm2 Parm1 = Parm1 & Parm2 Parm1 = Parm1 ! Parm2 Parm1 = Parm1 ^ Parm2

Gears are manufactured by machining either by form cutting or by generating processes with the latter producing gears with a better surface roughness and a greater dimensional accuracy Finishing processes such as gear shaving and grinding further improve the surface roughness and the accuracy of the tooth profile The cutting tool used in form cutting is similar to a form-milling cutter as regards the shape of the space between the gear teeth (Figure 17) Cutting the gear blank around its periphery reproduces the gear-tooth shape The cutter is fed radially towards the centre of the blank to obtain the desired tooth depth and is then moved across the tooth face to obtain the required tooth width After cutting

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