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1 (sin(A + B)x + sin(A B)x) 2 1 sin Ax sin Bx = (cos(A B)x cos(A + B)x) 2 1 cos Ax cos Bx = (cos(A B)x + cos(A + B)x) 2 sin Ax cos Bx = For instance, sin 8x sin 3x dx = 1 sin 5x sin 11x 1 (cos 5x cos 11x) dx = 2 2 5 11 +C

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The radiation pattern for the paraboloidal reflector is similar to that developed in Example 6.1 for the rectangular aperture, in that there is a main lobe and a number of sidelobes, although there will be differences in detail. In practice, the sidelobes are accounted for by an envelope function as described in Sec. 13.2.4. Useful approximate formulas for the half-power beamwidth and the beamwidth between the first nulls (BWFN) are HPBW > 70 l D (6.33) (6.34)

2 is to minimize the possibility of going over an area that has already been vacuumed With a real robot this might be dif cult to achieve with simple sensors One possible way is to have a method of monitoring the level of dirt being sucked by the vacuum pump Another, less desirable way, is to spray.

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In these relationships, the beamwidths are given in degrees. The paraboloidal antenna described so far is center-fed, in that the primary horn is pointed toward the center of the reflector. With this arrangement the primary horn and its supports present a partial blockage to the reflected wave. The energy scattered by the blockage is lost from the main lobe, and it can create additional sidelobes. One solution is to use an offset feed as described in Sec. 6.14. The wave from the primary radiator induces surface currents in the reflector. The curvature of the reflector causes the currents to follow curved paths so that both horizontal and vertical components are present, even where the incident wave is linearly polarized in one or other of these directions. The situation is sketched for the case of vertical polarization in Fig. 6.19. The resulting radiation consists of copolarized and cross-polarized fields. The symmetry of the arrangement means that the cross-polarized component is zero in the principal planes (the E and H planes). Cross-polarization peaks in the 45 planes, assuming a coordinate system as shown in Fig. 6.5a. Sketches of the copolar and cross-polar radiation patterns for the 45 planes are shown in Fig. 6.20.

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39.2 TRIGONOMETRIC SUBSTITUTIONS To nd the antiderivative of a function involving such expressions as often helpful to substitute a trigonometric function for x.

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MainProgram: gosub DrawOffice gosub InitRobot gosub MoveRobot End //=============================================================== InitRobot: RR = 11 LnClr = Cyan //Line Color rlocate 400,300,random(360),RR rInvisible LnClr rpen down linewidth (RR-3)*2 Return //=============================================================== DrawOffice: LineWidth 15 Data Walls;-165,140,165,0,-357,245,0,245,-590,513,590,600 Data Walls;-165,140,255,140,-360,140,517,140 Data Walls;-644,140,797,140,-517,140,517,0,-474,245,699,245 Data Walls;-474,246,474,419,797,419,-357,247,357,470,113,470 MPolygon Walls Cabinet_H = "rrrddddllluuuu" Cabinet_V = "dddlllluuurrrr" Desk_H = "rrrrrrrrrrdddddlllluuuulllllddddluuuuu" Desk_V = "ddddddddddllllluuuurrrruuuuullllurrrrr" LineWidth 1 //Desks & Cabinets Locations Data Furniture; "CH",478,0,"CH",597,559,"CH",769,370 Data Furniture; "CH",0,252,"CH",551,559,"CH",0,0 Data Furniture; "CV",564,0,"CV",40,569,"CV",214,569 Data Furniture; "CV",548,569,"CV",169,569,"CV",156,0 Data Furniture; "DV",348,300,"DV",800,496,"DV",800,0 Data Furniture; "DH",481,252,"DH",259,0 //Draw them for I = 0 to MaxDim(Furniture,1)-1 step 3 if Furniture[I] = "CH" then ss = Cabinet_H if Furniture[I] = "DH" then ss = Desk_H if Furniture[I] = "CV" then ss = Cabinet_V if Furniture[I] = "DV" then ss = Desk_V DrawShape ss,Furniture[I+1],Furniture[I+2],10 next //Shade them Data FF_Furniture;10,-17,10,-271,488,-21,573,-579,782,-395 Data FF_Furniture; 612,-585,140,-19,544,-24,22,-584,151 Data FF_Furniture; -586,198,-580,530,-591,337,-34,776,-80 Data FF_Furniture; 323,-388, 565,-274, 772,-580 MPolygon FF_Furniture,gray //Tables Circle 59,69,109,119,darkgray,darkgray Circle 118,329,168,379,darkgray,darkgray //Chairs Data Chairs;275,67,699,16,500,319,245,316,693,512,75,279 for I = 0 to MaxDim(Chairs,1)-1 step 2 X = Chairs[I] Y = Chairs[I+1] Sp = 35 //leg spacing LD = 4 //leg diameter

Figure 6.20 Copolar and cross-polar radiation patterns. (Courtesy of FCC Report FCC/OST R83-2, 1983.)

(a) Evaluate None of the methods already available is of any use here. Let us make the substitution x = 2 tan , where /2 < < 1 (x/ 2). Figure 39-1 illustrates the relationship between x and , with interpreted as an angle. /2. Equivalently, = tan We have dx = 2 sec2 d and, from Fig. 39-1, x2 + 2 = sec 2 where sec > 0 (since /2 < < /2). Thus, x 2 + 2 dx = ( 2 sec )( 2 sec2 ) d = 2 sec3 d [by Problem 38.13(b)] 2 sec x 2 + 2 dx.

Cl = Brown //color for legs Circle X,Y,X+LD,Y+LD,Cl,Cl Circle X+Sp,Y,X+Sp+LD,Y+LD,Cl,Cl Circle X,Y+Sp,X+LD,Y+Sp+LD,Cl,Cl Circle X+Sp,Y+Sp,X+Sp+LD,Y+Sp+LD,Cl,Cl next Return //=============================================================== MoveRobot: //left blank for now Return //===============================================================

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