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consequence of this is that the satellite takes longer to travel a given distance when it is farther away from earth. Use is made of this property to increase the length of time a satellite can be seen from particular geographic regions of the earth. 2.4 Kepler s Third Law Kepler s third law states that the square of the periodic time of orbit is proportional to the cube of the mean distance between the two bodies. The mean distance is equal to the semimajor axis a. For the artificial satellites orbiting the earth, Kepler s third law can be written in the form a3 n2 (2.2)

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By Theorem 35.3 and the chain rule, d g(x) e = eg(x) g (x) dx Thus, eg(x) is a particular antiderivative of g (x)eg(x) , and so eg(x) + C is the general antiderivative.

where n is the mean motion of the satellite in radians per second and is the earth s geocentric gravitational constant. Its value is (see Wertz, 1984, Table L3). 3.986005 10

Action true if right sensor sees the line true if only the left sensor sees the line true if left OR middle OR both sensors see the line true if any sensor sees the line true if only the middle sensor sees the line true if any sensor sees the line true only if ALL the sensors see the line

(2.3)

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outside sensors It can do this by turning a little to the right every time the sensor on the right detects the line and turning left when the left sensor is triggered 721 READING THE LINE SENSORS All three line sensors are accessed simultaneously with the single function rSense(Color) If you do not specify a color by using rSense(), the rst color in the list of invisible colors passed to the command rInvisible will be considered as the line color to be sensed You must specify a list of invisible colors before you do any line sensing, and the color of the line must be in the list (preferably the rst one on the list).

Equation (2.2) applies only to the ideal situation of a satellite orbiting a perfectly spherical earth of uniform mass, with no perturbing forces acting, such as atmospheric drag. Later, in Sec. 2.8, the effects of the earth s oblateness and atmospheric drag will be taken into account. With n in radians per second, the orbital period in seconds is given by P 2 n (2.4)

(a) ln y = ln x x = x ln x. Now differentiate,

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The importance of Kepler s third law is that it shows there is a fixed relationship between period and semimajor axis. One very important orbit in particular, known as the geostationary orbit, is determined by the rotational period of the earth and is described in Chap. 3. In anticipation of this, the approximate radius of the geostationary orbit is determined in the following example.

If you do not do this, the robot will not be able to sense the line since it will consider it an obstacle and will report an error if you make the robot move over the line The rSense() function returns a number from 0 to 7 This number represents the sensory condition (on/off) with the least signi cant bit being the right-most sensor Each sensor is on if it senses a line underneath it and is off otherwise In the situation of Fig 72, rSense() would return a value of 2 (010 in binary) because only the center sensor is seeing the line A value of 6 (110 in binary) means that the left and front sensors are sensing the line while the right sensor is off the line This could happen if the line made a sharp turn to the left as shown in Fig 72.

2.5 De nitions of Terms for Earth-Orbiting Satellites As mentioned previously, Kepler s laws apply in general to satellite motion around a primary body. For the particular case of earth-orbiting satellites, certain terms are used to describe the position of the orbit with respect to the earth. Subsatellite path. This is the path traced out on the earth s surface directly below the satellite. Apogee. The point farthest from earth. Apogee height is shown as ha in Fig. 2.3. Perigee. The point of closest approach to earth. The perigee height is shown as hp in Fig. 2.3.

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We can determine the status of a speci c sensor by using a binary AND (&) operator as shown in the examples of Fig 73 722 A FIRST ATTEMPT Figure 74 shows a subroutine that can follow a line using the above logic The routine simply turns right or left depending on where it sees the line The while-loop creates a loop that, in this case, continues forever (or until the user stops the program) To test.

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