ࡱ>  ;bjbj:: yPP51qquuu8eXh1111Gccc1X3X3X3X3X3X3XZ\3X-uc|^cg3Xo qq1GB`Xo o o kvq1uG1Xo c1Xo o NP+JuUo ~25R0UvX0XeR$`]o `]`Uo uUccc 7:   Name: ______________________________________ Date: ________________________ Student Exploration: Orbital Motion Keplers Laws Vocabulary: astronomical unit, eccentricity, ellipse, force, gravity, Keplers first law, Keplers second law, Keplers third law, orbit, orbital radius, period, vector, velocity Prior Knowledge Questions (Do these BEFORE using the Gizmo.)  The orbit of Halleys Comet, shown at right, has an oval shape. In which part of its orbit do you think Halleys Comet travels fastest? Slowest? Mark these points on the diagram at right. How might a collision between Neptune and Halleys Comet affect Neptunes orbit? __________________________________________ __________________________________________ __________________________________________  Gizmo Warm-up The path of each planet around the Sun is determined by two factors: its current velocity (speed and direction) and the force of gravity on the planet. You can manipulate both of these factors as you investigate planetary orbits in the Orbital Motion  Kepler s Laws Gizmo"!. On the CONTROLS pane of the Gizmo, turn on Show trails and check that Show vectors is on. Click Play (). What is the shape of the planet s orbit? _________________________________________ Watch the orbit over time. Does the orbit ever change, or is it stable? _________________ Click Reset (). Drag the tip of the purple arrow to shorten it and reduce the planets initial velocity. Click Play. How does this affect the shape of the orbit? _________________________________________________________________________ _________________________________________________________________________ Activity A: Shape of orbitsGet the Gizmo ready: Click Reset. Turn on Show grid.  Introduction: The velocity of a planet is represented by an arrow called a vector. The vector is described by two components: the i component represents east-west speed and the j component represents north-south speed. The unit of speed is kilometers per second (km/s).  Question: How do we describe the shape of an orbit? Sketch: The distance unit used her is the astronomical unit (AU), equal to the average Earth-Sun distance. Place the planet on the i axis at r = 3.00i AU. Move the velocity vector so that v = -8.0j km/s (|v| = 8.00 km/s). The resulting vectors should look like the vectors in the image at right. (Vectors do not have to be exact.) Click Play, and then click Pause () after one revolution. Sketch the resulting orbit on the grid.  Identify: The shape of the orbit is an ellipse, a type of flattened circle. An ellipse has a center (C) and two points called foci (F1 and F2). If you picked any point on the ellipse, the sum of the distances to the foci is constant. For example, in the ellipse at right: a1 + a2 = b1 + b2 Turn on Show foci and center. The center is represented by a red dot, and the foci are shown by two blue dots. What do you notice about the position of the Sun? ________________________________________________________________________ Experiment: Try several other combinations of initial position and velocity. What do you notice about the orbits? _____________________________________ ___________________________________________________________________ What do you notice about the position of the Sun? ___________________________ ___________________________________________________________________ You have just demonstrated Keplers first law, one of three laws discovered by the German astronomer Johannes Kepler (15711630). Keplers first law states that planets travel around the Sun in elliptical orbits with the Sun at one focus of the ellipse. (Activity A continued on next page) Activity A (continued from previous page) Observe: Use the Gizmo to create an orbit that is nearly circular. Then create an orbit that is flattened. Observe the foci in each ellipse. What do you notice about the spacing of the foci when the ellipse is very round? ___________________________________________________________________ What do you notice about the spacing of the foci when the ellipse is very flat? ___________________________________________________________________ Calculate: The eccentricity of an ellipse is a number that describes the flatness of the ellipse. Eccentricity is equal to the distance between foci divided by the total width of the ellipse. There are no units for eccentricity. Click Reset. Move the planet to r = 5.00i AU (does not have to be exact) and drag the velocity vector to set the velocity close to 8.0j km/s. Click Play, and then click Pause after one full revolution. What is the distance between the foci? ______________ What is the approximate width of the ellipse? ______________ What is the eccentricity of the ellipse? ________________ Click Reset, and change the initial velocity to 4.0j km/s. Click Play. What is the eccentricity of this ellipse? Distance between foci: ________ Width: ________ Eccentricity: ________ Draw conclusions: Think about the eccentricity and shape of each ellipse. What is the relationship between the eccentricity of an ellipse and its shape? ___________________________________________________________________ What is the eccentricity of a circle? Explain. ________________________________ ___________________________________________________________________ What is the eccentricity of a completely flat ellipse? Explain. ___________________ ___________________________________________________________________ The eccentricity of Earths orbit is 0.17. What can you infer about the shape of Earths orbit? ________________________________________________________ Activity B: Velocity and areaGet the Gizmo ready: Click Reset. Turn off Show foci and center. Introduction: After establishing that planetary orbits were ellipses, Kepler next looked at the speed of a planet as it traveled around the Sun. Question: How does the velocity of a planet vary as it travels in its orbit? Observe: Place the planet at 5.00i AU and set the velocity to -4.0j km/s (does not have to be exact). Turn off Show vectors. Click Play. Observe the speed of the planet. At what point does the planet move fastest? ________________________________ At what point does it move slowest? ______________________________________ Observe: Click Reset, and turn on Show vectors. Look at the green vector that represents the force of gravity pulling on the planet. Click Play. In which direction does the green vector always point? _______________________ In which part of the orbit does the gravity vector point in almost the same direction as the velocity vector? ___________________________________________________ In which part of the orbit does the gravity vector point in the opposite direction as the velocity vector? ______________________________________________________ Explain: Based on your observations of the gravity vector, why does the planet accelerate as it approaches the Sun and slow down as it moves away from the Sun? _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ Measure: Click Reset. Imagine a line connecting the planet to the Sun. As the planet moves around the Sun, the line will sweep out an area. Click Play, and then click Sweep area. Record the area below, and then press Sweep area four more times to complete the table. Trial12345Area (km2) (Activity B continued on next page) Activity B (continued from previous page) Analyze: What pattern do you notice? ___________________________________________ _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ Test: Try the same experiment with several different orbits and different numbers of days to sweep an area. Does the same rule hold true for each orbit? _________________________ Keplers second law states that a planet accelerates as it approaches the Sun and decelerates as it moves farther from the Sun. As it orbits, the planet sweeps out equal areas in equal times. Think and discuss: Why do you think the area swept out by a planet in a given period of time remains constant, even as the planet speeds up and slows down? (Hint: Think of each area swept out as a triangle. The height of the triangle is the distance between the planet and the Sun, while the base of the triangle is equal to the distance the planet travels in the given time period.) _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ _________________________________________________________________________ Activity C: Radius and periodGet the Gizmo ready: Click Reset. Set the Sun mass to medium, close to the mass of our Sun. Introduction: Keplers last law relates the period (T) of a planet, or the time it takes to complete an orbit, to the planets orbital radius (a), or average distance from the Sun. Question: How does the period of a planet relate to its average distance from the Sun? Predict: How do you expect the period of a planet to change as its average distance from the Sun increases? _________________________________________________________ Measure: Place the planet at -4.00i AU and set the velocity to -15.00j km/s (does not have to be exact). Click Play, and then click Pause when the planet completes one orbit. What is the approximate period of the planet in days? ________________________ Select the TABLE tab and click Record data. What is the actual period (T) of the planet in Earth days and years? _________ days _________ years What is the orbital radius (a) of the planet? _________________________________ Click Reset. Place the planet at -2.00i AU and set the velocity to -20.0j km/s. Click Play and Record data. What is the period now? _________ days _________ years What is the new orbital radius? __________________________________________ How does the distance between the planet and the Sun affect its period? _________ ___________________________________________________________________ Gather data: Experiment with the Gizmo to create a series of larger and larger orbits. Record each orbits radius (a) and period (T). Leave the last two columns blank for now. Orbita (AU)T (years)12345 (Activity C continued on next page) Activity C (continued from previous page) Analyze: How does the period change as the orbital radius increases? _________________ _________________________________________________________________________ Interpret: Select the GRAPH tab, and check that the graph of T vs. a is selected. Use the zoom controls to adjust the graph so you can see all your data and it fills the graph. What does the graph indicate? __________________________________________ ___________________________________________________________________ Does the graph of T vs. a form a straight line? ______________________________ Investigate: Choose other options in the dropdown menus until you find a graph that makes a perfectly straight line. (If you cannot see your data, click the  controls to zoom out.) Which relationship makes a straight line? ________________________________________ When you have achieved a straight line, take a snapshot of the graph and paste it into a blank document you will turn in with this worksheet. Calculate: On the table on the previous page, label the third column a 3 and the fourth column T 2. Use a calculator to cube each value of a and square each value of T. What do you notice? ________________________________________________________ _________________________________________________________________________ Keplers third law states that the cube of a planets orbital radius is proportional to the square of a planets period: a3 = kT 2 for some constant k. If the radius is measured in astronomical units, the period is measured in Earth years, and the mass of the star is equal to the mass of our Sun, the value of k is equal to 1 AU3/y2.            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