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FIGURE 9.4 (Continued )

Here, Ey and Ex are not equal in general, and d is a fixed phase angle. It is left as an exercise for the student to show that when Ey 1, Ex 1/3, and d 30 , the polarization ellipse is as shown in Fig. 5.4.

Ey( t)

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934 DrawBoundary SUBROUTINE This subroutine (Fig 94) carries out two actions It draws the boundary lines so that they can be seen for the purpose of observing the robot as it avoids them The boundary lines are there only to help us see what is happening The robot cannot see them, since they are designated as an invisible color (Line 13) This routine also creates the boundary array called Boundary using the Data command (Sec C7) The array will contain a set of number pairs Each pair is a coordinate (x, y) of a boundary corner These points, when connected with lines, de ne the boundary to be avoided The points are considered to be a sequence, where there is a line between the rst and second point, and between the second and third and so on The shape can be any shape you desire.

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14 Determine whether the given lines are parallel, or perpendicular, or neither (a) y = 5x 2 and y = 5x + 3 (c) 4x 2y = 7 and 10x 5y = 1 (e) 7x + 3y = 6 and 3x + 7y = 14 415 Temperature is usually measured either in Fahrenheit or in Celsius degrees The relation between Fahrenheit and Celsius temperatures is given by a linear equation The freezing point of water is 0 Celsius or 32 Fahrenheit, and the boiling point of water is 100 Celsius or 212 Fahrenheit, (a) Find an equation giving Fahrenheit temperature y in terms of Celsius temperature x (b) What temperature is the same in both scales 4.

1 0.4

The rst point in the array must have a negative x value because the mPolygon command is used to draw the connecting lines See Sec C7 for details on this command This negative value must be changed back to positive so it can be used correctly in the calculations performed later in the program This is the purpose of Line 79 To have a closed boundary, the last point in the array has to be the same coordinates as the rst point This ensures that a closed boundary is created The algorithm could have eliminated the need for respecifying the rst point and assume a closed polygon, but this way is more versatile since you may need to specify an open boundary This is an example of a design consideration.

0 Ex( t)

16 For what values of k will the line kx + 5y = 2k: (d) be perpendicular to the line 2x 3y = 1 (a) have y-intercept 4; (b) have slope 3; (c) pass through the point (6, 1); (b) y = x + 3 and y = 2x + 3 (d) 4x 2y = 7 and 2x + 4y = 1.

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