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//-----Constants F_RandomTurn = 3 F_RandomTurn_Percent = 5 LA_RandomTurn = 30 LineAvoidA = 20 TurnAround = 60 BoundaryColor = Gray //====================================================== MainProgram: goSub DrawBoundary goSub SetEnvironment rlocate 330,200 rInvisible BoundaryColor //---no cheating goSub RoamAround End //====================================================== RoamAround: while true goSub TestViolation S = Violation if not S if not(rBumper() & 4) //---only forward if no obstacles rForward 1 if random(10000) < 10000%F_RandomTurn_Percent //--add a bit of turning for better coverage rTurn random(F_RandomTurn) endif else gosub Reverse //--avoid obstacle endif continue //--go back to top of loop endif gosub Reverse wend Return //====================================================== //-- Makes a random reverse and turn //====================================================== Reverse: for i = 1 to (random(10)+10) //--reverse so long no object on the //--back and only max 20 pixels if rBumper() & 1 then break rForward -1 next //--turn min 45 degrees max 90 //-- in a random direction if random(1000) >= 500 rTurn 90-random(45) else rTurn -90+random(45) endif Return //====================================================== //--Sets the environment //======================================================

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Figure 5.3 Circular polarization. (c)

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wt 90 , the y component is E and the x component is zero. Compare this with the linear polarized case where at wt 0, both the x and y components are zero, and at wt 90 , both components are maximum at E. Because the resultant does not vary in time, the power must be found by adding the powers in the two linear polarized, sinusoidal waves. This gives a resultant proportional to 2E 2. The direction of circular polarization is defined by the sense of rotation of the electric vector, but this also requires that the way the vector is viewed must be specified. The Institute of Electrical and Electronics Engineers (IEEE) defines right-hand circular (RHC) polarization as a rotation in the clockwise direction when the wave is viewed along the direction of propagation, that is, when viewed from behind, as shown in Fig. 5.3b. Left-hand circular (LHC) polarization is when the rotation is in the counterclockwise direction when viewed along the direction of propagation, as shown in Fig. 5.3c. LHC and RHC polarizations are orthogonal. The direction of propagation is along the z axis.

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4.9 Find the slope-intercept equation of the line: (a) through points ( 2, 3) and (4, 8); (b) having slope 2 and y-intercept 1; (c) through points (0, 2) and (3, 0); (d) through (1, 4) and parallel to the x-axis; (e) through (1, 4) and rising ve units for each unit increase in x; ( f ) through (5, 1) and falling three units for each unit increase in x; (g) through ( 1, 4) and parallel to the line with the equation 3x + 4y = 2; (h) through the origin and parallel to the line with the equation y = 1; (i) through (1, 4) and perpendicular to the line with the equation 2x 6y = 5; ( j) through the origin and perpendicular to the line with the equation 5x + 2y = 1; (k) through (4, 3) and perpendicular to the line with the equation x = 1; (l) through the origin and bisecting the angle between the positive x-axis and the positive y-axis. 4.10 Find the slopes and y-intercepts of the lines given by the following equations. Also nd the coordinates of a point other than (0, b) on each line. (a) y = 5x + 4 (d) y = 2 (b) 7x 4y = 8 y x (e) + =1 4 3 (c) y = 2x 4

As a caution it should be noted that the classical optics definition of circular polarization is just the opposite of the IEEE definition. The IEEE definition will be used throughout this text. For a right-hand set of axes (Fig. 5.1) and with propagation along the z axis, then when viewed along the direction of propagation (from behind ) and with the y axis directed upward, the x axis will be directed toward the left. Consider now Eq. (5.4). At wt 0, Ey is 0 and Ex is a maximum at E along the x axis. At wt 90 , Ex is zero and Ey is a maximum at E along the y axis. In other words, the resultant field of amplitude E has rotated from the x axis to the y axis, which is a clockwise rotation when viewed along the direction of propagation. Equation (5.4) therefore represents RHC polarization. Given that Eq. (5.4) represents RHC polarization, it is left as an exercise to show that the following equations represent LHC polarization: Ey Ex y E sinwt x E coswt (5.5a) (5.5b)

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In the more general case, a wave may be elliptically polarized. This occurs when the two linear components are Ey Ex y Ey sinwt x Ex sin(wt ) (5.6a) (5.6b)

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