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The Data statements on Lines 14 and 15 create two arrays that hold the sides and angles See Secs B74 and C7 for details on arrays and on the Data command Arrays are an ef cient method of storing and referring to a collection of data Instead of referring to the three sides of the triangle as Side_1, Side_2, and Side_3 we can say Sides[n], where n is the side number Except, n has to start with 0 not 1 so Side_1 is the same as Sides[0] and Side_2 is the same as Sides[1] and so on For a small collection like this one it might not be too tedious to refer to each element of the collection by its own name For a large collection it is better to use an array because you can iterate through the data using for-next or other looping constructs.

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If E and E are peak values, E will be the peak value of the resultant, and if they are rms values, E will be the rms value of the resultant. The vector E0 shown at the origin of the coordinate system represents the principal electric vector of the antenna itself. For example, for a horn antenna, this would be the electric field vector across the aperture as shown in Fig. 6.5b. For definiteness, the E0 vector is shown aligned with the y axis, since this allows two important planes to be defined: The H plane is the xz plane, for which The E plane is the yz plane, for which 0 90

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Magnetic field vectors are associated with these electric field components. Thus, following the right-hand rule, the magnetic vector associated with the E component will lie parallel with E and is normally denoted by H , while that associated with E will lie parallel (but pointing in the opposite direction) to E and is denoted by H . For clarity, the H fields are not shown in Fig. 6.5, but the magnitudes of the fields are related through the wave impedance ZW. For radio waves in free space, the value of the wave impedance is (in terms of field magnitudes) ZW E H E H 120 (6.2)

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If you look at Lines 24 and 25, this is exactly what is happening The for-next loop refers to each side and angle as Sides[i-1] and Angles[i-1] The reason for the subtraction is because the for-loop counts from 1 to 3 and we need 0 to 2, as discussed above Now let s go back to Lines 14 and 15 The Data statement creates the arrays Sides and Angles with three sets of data each as speci ed How is this data determined Observe Fig 106, all the details of how to calculate the lengths and angles are given In Lines 12 and 13 we specify the Angle (A or B) and Side (a or b) The angle C is calculated as shown and so is the side c However, you still have to convert to radians to be able to use the Cos() function.

[Hints: Part (b) 52 + 122 = 132 ; part (c) cos (u + v) = cos u cos v sin u sin v; part (e) is a trick question.] 37.16 Find the domain and the range of the function f (x) = cos (tan 1 x). 37.17 Differentiate: (a) sin 1 x + cos 1 x (b) tan 1 x + cot 1 x (c) sec 1 x + csc 1 x (d) tan 1 x + tan 1 1 x

(a) The electric field components E and E in the far-field region. (b) The reference vector E0 at the origin.

All the trigonometric functions in RobotBASIC use and return angles in radians See Sec 43 (Chap 4) for an explanation on how to convert between degrees and radians This program allows you to draw any isosceles triangle if you know the angles and sides that are equal Also by changing the parameter for the robot location and heading you can draw the triangle at any orientation and position Try experimenting with the various variables and note the results What is needed to draw a different type of triangle The program in Fig 105 can be modi ed to calculate the three sides and angles so that the same DrawTriangle subroutine can still be used All you need is to put the correct data in the Sides and Angles array.

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