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CHAPTER 16 Arrays . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 139

Spring length (cm)

140 137

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Suppose three students performed the Mini Lab from Section 11 several times, starting with springs of the same length With two washers on the spring, student 1 made repeated measurements, which ranged from 144 cm to 148 cm The average of student 1 s measurements was 146 cm, as shown in Figure 1-10 This result was reported as (146 02) cm Student 2 reported finding the spring s length to be (148 03) cm Student 3 reported a length of (140 01) cm Could you conclude that the three measurements are in agreement Is student 1 s result reproducible The results of students 1 and 2 overlap; that is, they have the lengths 145 cm to 148 cm in common However, there is no overlap and, therefore, no agreement, between their results and the result of student 3

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Figure 1-10 Three students took multiple measurements Are the measurements in agreement Is student 1 s result reproducible

The power connections for the 08M2 are made to pins 1 (+V) and 8 (0V or Ground) The Serial In and Serial Out pins are used for downloading programs from your Mac or PC (We ll get to that shortly) Once a program is downloaded to the 08M2, the Serial Out pin can also function as an output for your program, and the Serial In pin can function as an input, which gives the 08M2 a total of six I/O pins: output C0, inputs C3 and C5, and I/O pins C1, C2, and C4 The different numbering of the I/O pins and external pins can be

1 F 2

Array Initialization 139 Multidimensional and Jagged Arrays 139 Multidimensional Arrays 140 Jagged Arrays 141 Arrays of Reference Types 142 Array Conversions 143 The SystemArray Type 144 Sorting and Searching 144 Reverse 144.

1 r2

Figure 7-5 A planet with mass mp and orbital radius r orbits the Sun with mass mS (Illustration not to scale)

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Newton stated his law of universal gravitation in terms that applied to the motion of planets about the Sun This agreed with Kepler s third law and confirmed that Newton s law fit the best observations of the day Consider a planet orbiting the Sun, as shown in Figure 7-5 Newton s second law of motion, Fnet ma, can be written as Fnet mpac, where F is the gravitational force, mp is the mass of the planet, and ac is the centripetal acceleration of the planet For simplicity, assume circular orbits Recall from your study of uniform circular motion in 6 that, for a circular orbit, ac 4 2r/T2 This means that Fnet mpac may now be written as 2r/T2 In this equation, T is the time required for the planet to Fnet mp4 make one complete revolution about the Sun If you set the right side of this equation equal to the right side of the law of universal gravitation, you arrive at the following result: G

The period of a planet orbiting the Sun can be expressed as follows Period of a Planet Orbiting the Sun T 2

The period of a planet orbiting the Sun is equal to 2 times the square root of the orbital radius cubed, divided by the product of the universal gravitational constant and the mass of the Sun

Figure 1-1

CHAPTER 17 Generics . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 145

Squaring both sides makes it apparent that this equation is Kepler s third law of planetary motion: the square of the period is proportional to the cube of the distance that separates the masses The factor 4 2/GmS depends on the mass of the Sun and the universal gravitational constant Newton found that this derivation applied to elliptical orbits as well

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