ذدà،±ل>‏ے <>‏ےےے9:;ےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےى¥ء€ ّ؟/”bjbj ُ ُ H–hںhں©N5.ےےےےےے·::}}حححےےےےللل8tچ|لل$b .777‍‍‍`$b$b$b$b$b$b$C&¢ه(’b$9حّ|"‍ّّb$}}77E›$¼#¼#¼#ّB}87ح7`$¼#ّ`$¼#¼#µ¼#7ےےےے 73iWةل:!*¼#L$±$0ل$¼#w)d"²w)¼#w)ح¼#گ‍’0h¼#کTى‍‍‍b$b$#¦‍‍‍ل$ّّّّےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےےw)‍‍‍‍‍‍‍‍‍: C: Name: Lab Partner: The Revolution of the Moons of Jupiter Student Manual A Manual to Accompany Software for the Introductory Astronomy Lab Exercise Edited by Lucy Kulbago, John Carroll University 11/24/2008 Department of Physics Gettysburg College Gettysburg, PA 17325 Telephone: (717) 337-6028 email: clea@gettysburg.edu Contemporary Laboratory Experiences in Astronomy Contents Equipment 3 Historical Background 3 Introduction 3 Overall Strategy 5 Before You Start 5 Procedure 6 Calculating Jupiter’s Mass 10 Questions and Discussion 11 Data Tables 13 Equipment This experiment uses a Windows computer, the CLEA program The Revolution of the Moons of Jupiter, and a scientific calculator. (Note that the computer mentioned above may provide such a calculator.) Historical Background Astronomers cannot directly measure many of the things they study, such as the masses and distances of the planets and their moons. Nevertheless, we can deduce some properties of celestial bodies from their motions despite the fact that we cannot directly measure them. In 1543 Nicolaus Copernicus hypothesized that the planets revolve in circular orbits around the sun. Tycho Brahe (1546-1601) carefully observed the locations of the planets and 777 stars over a period of 20 years using a sextant and compass. These observations were used by Johannes Kepler, a student of Brahe’s, to deduce three empirical mathematical laws governing the orbit of one object around another. Kepler’s Third Law is the one that applies to this lab. For a moon orbiting a much more massive parent body, it states the following: where M is the mass of the parent body in units of the mass of the sun a is the length of the semi-major axis in units of the mean Earth-Sun distance, 1 A.U. (astronomical unit). If the orbit is circular (as we assume in this lab), the semi-major axis is equal to the radius of the orbit, which is also called amplitude. p is the period of the orbit in Earth years. The period is the amount of time required for the moon to orbit the parent body once. In 1609, the telescope was invented, allowing the observation of objects not visible to the naked eye. Galileo used a telescope to discover that Jupiter had four moons orbiting it and made exhaustive studies of this system, which was especially remarkable because the Jupiter system is a miniature version of the solar system. Studying such a system could open a way to understand the motions of the solar system as a whole. Indeed, the Jupiter system provided clear evidence that Copernicus’ heliocentric model of the solar system was physically possible. Unfortunately for Galileo, the inquisition took issue with his findings; he was tried and forced to recant. Introduction We will observe the four moons of Jupiter that Galileo saw through his telescope, known today as the Gallilean moons. They are named Io, Europa, Ganymede and Callisto, in order of distance from Jupiter. You can remember the order by the mnemonic “I Eat Green Carrots.” If you looked at Jupiter through a small telescope, you might see the following: Figure 1 Jupiter and Moons Through a Small Telescope The moons appear to be lined up because we are looking edge-on at the orbital plane of the moons of Jupiter. If we watched, as Galileo did, over a succession of clear nights, we would see the moons shuttle back and forth, more or less in a line. While the moons actually move in roughly circular orbits, you can only see the perpendicular distance of the moon to the line of sight between Jupiter and Earth. If you could view Jupiter from “above” (see Figure 2), you would see the moons traveling in apparent circles. Figure 2 View from above the Plane of Orbit Rapparent shows the apparent distance between the moon and Jupiter that would be seen from earth. As you can see from Figure 3 on the next page, the perpendicular distance of the moon should be a sinusoidal curve if you plot it versus time. By taking enough measurements of the position of a moon, you can fit a sine curve to the data and determine the radius of the orbit (the amplitude of the sine curve) and the period of the orbit (the period of the sine curve). Once you know the radius and period of the orbit of that moon and convert them into appropriate units, you can determine the mass of Jupiter by using Kepler’s Third Law. You will determine Jupiter’s mass using measurements of each of the four moons; there will be errors of measurement associated with each moon, and therefore your Jupiter masses may not be exactly the same. Figure 3 Graph of Apparent Position of a Moon The apparent position of a moon varies sinusoidally with the changing angle from the line of sight, qً, as it orbits Jupiter. Here the apparent position is measured in units of the radius of the moon’s orbit, R, and the angle measured in degrees.This program simulates the operation of an automatically controlled telescope with a charge-coupled device (CCD) camera that provides a video image to a computer screen. It also allows convenient measurements to be made at a computer console, as well as adjustment of the telescope’s magnification. The computer simulation is realistic in all important ways, and using it will give you a good understanding of how astronomers collect data and control their telescopes. Instead of using a telescope and actually observing the moons for many days, the computer simulation shows the moons to you as they would appear if you were to look through a telescope at the specified time. Overall Strategy This is the overall plan of action for this laboratory exercise. • Start up the program and use it to familiarize yourself with the Jupiter system. • Set up observing sessions. • Measure positions of Jupiter’s moons over successive clear nights. • Plot a graph of your observations for each moon, using the Revolution of Jupiter’s Moons program. • Using this program to help you, fit a sine curve to each graph. • Determine the period and semi-major axis for the orbit of each moon from its graph, then convert the values to years and AU, respectively. • Calculate the mass of Jupiter from your observations of each moon, then determine the average value for Jupiter’s mass from your individual values. Before You Start Now is an ideal time to have a little fun with the program and in the process visualize what you will be doing and why. Start up the Jupiter’s Moons lab; then select Log in . . . from the File menu. Enter your name(s) and table number in the dialogue box that appears and select OK. Now select File . . . > Run . . . ; when the next window pops up, simply select OK to accept the defaults for the Start Date & Time; you will be going back to change these after you’ve familiarized yourself with the program and the motions of the Jupiter system. Now the window pictured below appears, showing Jupiter much as it would appear in a telescope. Jupiter appears in the center of the screen, while the small, point-like moons are on either side. Sometimes a moon is hidden behind Jupiter and sometimes it appears in front of the planet and is difficult to see. You can display the screen at four levels of magnification by clicking on the 100X, 200X, 300X, and 400X buttons. The screen also displays the date, Universal Time (the time at Greenwich, England), the Julian Date (a running count of days used by astronomers; the decimal is an expression of the time), and the interval between observations (or animation step interval if Animation is selected). Figure 4 Observation Screen To do something you can’t do with the real sky, select File > Features > Animation > OK, then click on the Cont. (Continuous) button on the main screen. Watch the moons zip back and forth as the time and date scroll by. With this animation, it’s fairly easy to see that what the moons are really doing is circling the planet while you view their orbits edge-on. To reinforce this, stop the motion by selecting Cont. again, select File > Features > Show Top View > OK, and start the motion again (Cont.). Note that under the Features menu you can also choose ID Color and avoid confusing the four moons. When you are satisfied that you understand the motions of Jupiter’s moons and why they appear the way they do, you are ready to start the lab. At any time you may select Help in the upper right corner of the main screen to view help screens on a wide variety of topics. Turn off the Animation feature before going on to the next section, by going to File > Features > Animation > OK. The Cont. button should not be active. Procedure Data Collection If you have already logged in as described above, stop the motion of the moons (if you have not already) and select File > Observation Date > Set Date/Time. The Set Date & Time window will appear, and now you will change the defaults. Use today’s date for the Day, Month, and Year, and the current time for UTC. To enter the Observation Interval, select File > Timing, and enter 12. You do not need to make any change to the Animation Step or Animation Timer. Click OK. In order to measure the position of a moon, move the pointer to the moon and left-click the mouse. The lower right-hand corner of the screen will display the name of the moon (for example, II. Europa), the X and Y coordinates of its position in pixels on your screen, and its X coordinate expressed in diameters of Jupiter (Jup. Diam.) to the east or west of the planet’s center. This is the crucial figure for our purposes. Note that if the name of the moon does not appear, you may not have clicked exactly on the moon, so try again. If it is a cloudy night, write cloudy in the table. If the moon is behind Jupiter, write behind in the space for that moon. To measure each moon’s position accurately, switch to the highest magnification that will keep the moon on the screen. Enter the following information in Data Table A on page 13 as follows: Column 1: Date Column 2: Universal Time Column 3: Day - number of day (e.g. 1.0, 1.5, 2.0, . . .), including cloudy days. Columns 4-7: Record each moon’s position under the column for that moon. Be sure to note both distance and direction, for example, 2.75W. NOTE: At the same time you record your data in the data table, also record your data on the computer using the procedure below. You will also use the computer to record your data for later analysis. After taking a measurement, click on Record and you r data will automatically be entered into the dialog box for you. Verify that the value is correct and click OK. You can go back and add to or edit this data later using File > Data > Review, but for the sake of convenience, you may want to enter the data for all four moons before you go on to the next observing session. To be safe, use File > Data > Save to save your data. Otherwise it will be lost if the program closes. If the program is closed, use File > Data > Load under the same menu to retrieve the saved file. Data Analysis You now need to analyze your data. By plotting position versus time, you will use the data to obtain a graph similar to the one below. (The data shown are for an imaginary moon named CLEA, not one of the moons in the laboratory exercise.) Figure 5 Sample Graph for Moon CLEA p = 14 days = 0.0383 years a = 3 J.D. = 0.00286 A.U. We know the following: (1) the orbits of the moons are regular, that is, they do not speed up or slow down from one period to the next and (2) the radius of each orbit does not change from one period to the next. The sine curve should therefore also be regular. It should go through all of the points, and not have a varying maximum height or a varying width from peak to peak. Taking as an example the imaginary Moon CLEA, we can determine the radius and period of the orbit. The period is the time it takes for the moon to circle the planet and return to the same point in the orbit. Thus the time between two maxima is the period. The time between crossings at 0 J.D., is equal to half the period because this is the time it takes to get from the front of Jupiter to the back of Jupiter, or half way around. For some of your moons, you may not get data from your observations for a full period. You may find the time between crossings at 0 J.D. to be of use to you in determining the period, even though the moon has not gone through a complete orbit. The radius of an orbit is equal to the maximum position eastward or westward, that is, the largest apparent distance from the planet. Remember that the orbits of the moon are nearly circular, but since we see the orbits edge on, we can only determine the radius when the moon is at its maximum position eastward or westward. When you have completed the specified number of successful observing sessions (typically 18, not counting cloudy nights), you are ready to analyze the data as we’ve done for Moon CLEA. Fortunately, this program will help you create the appropriate sine curve. Select File > Data > Analyze . . . and then choose Callisto IV from the Select menu. (Start with the more distant, slower moving moons because the time interval between observing sessions represents a smaller portion of their orbits, and thus their curves are easier to fit.) When the graph of data points appears, try to find a pattern by eye, and take note of any data points that seem to be out of place. To better see the pattern, select Data> Plot > Plot Type > Connect Points. This will display a jagged, “connect-the-dots” version of your graph. Click on a point at which the line connecting the points crosses from negative to positive. (If this happens several times, choose a point toward the left of the screen.) A date and a value very close to zero should appear in the box marked Cursor Position. Now select Data > Plot > Fit Sine Curve > Set Initial Parameters and enter the date you just found as T-zero. Go back to the graph and find the next point at which the line passes from negative to positive (that is, when the moon has completed one orbit.) Subtract the earlier date from the later date and enter this as Period in the dialog box. If the line does not cross from negative to positive twice, you could use the interval between any two crossings as a good estimate of half the period and then double it. Similarly, in the case of a fast moving moon, you could measure the time taken to complete several periods and then divide the total time by the number of periods for a more accurate figure. Finally, estimate the Amplitude of the sine curve by clicking on the peaks and valleys of your graph and reading the Value in the Cursor Position box. The Amplitude is equal to the absolute value (i.e., ignore a – sign) of the highest peak or the lowest valley of your graph. When T-Zero, Period, and Amplitude are all entered, click OK. Now a blue sine curve will appear. It should be a rough fit for all your data points. If not, you may need to repeat the Set Initial Parameters step. If only one or two points are significantly off the blue line, they may represent inaccurate measurements. Now you will begin adjusting the fit with the three scroll bars, as shown in Figure 6. First adjust the T-Zero point. As you adjust this value, the entire curve will slide to the left or right. Try to achieve the best fit for the data points closest to the T-zero value you selected above. At this stage, pay no attention to the number labeled RMS Residual; just use your eyes. After you’ve adjusted the T-zero value, you may notice that the points farther away from your T-zero point no longer fit as well. Now use the Period scroll bar to stretch or shrink the curve and achieve a better fit. If at any time you cannot scroll far enough to get a good fit, click on the green circular arrow button to reset the scroll bar to the center. Next adjust the Amplitude bar to better fit the points near the peaks and valleys. You may wish to return to the other scroll bars for further adjustment, but the goal at this point is a good, though not necessarily perfect, fit. Now it is time to fine tune the curve. Return to adjusting the T-zero scroll bar, this time observing the RMS Residual. The smaller the value of this number is (note that it’s expressed in scientific notation), the better the fit. Move the scroll bar with the arrows until this number is smallest, that is, when one click in either direction would make it larger. Continue this process with the Period and Amplitude bars. Because the three adjustments affect each other, you should then return to the T-zero bar and repeat the scroll bar adjustments until all three yield the lowest RMS Residual. When you have achieved the lowest value, adjust the Slider Sensitivity Bar from Course to Fine. Then repeat the adjustments for the three scroll bars at this more sensitive level. These last adjustments should result in a highly accurate sine curve drawn to fit the data you gathered. The RMS Residual value will turn from red to green when it is more accurate. Write down the Period and Amplitude in the Data Table B provided on page 14. (Recall that the amplitude is equal to the radius, which, since we are assuming the orbit is circular, is equal to the semi-major axis.) Then select Data > Print > Current Display to print the graph. After the graph has been successfully printed, choose a different moon from the Select menu. As mentioned before, it is a good idea to start with the slow-moving Callisto and then move on to Ganymede, Europa, and finally Io. Hint: you may find it easier to fit a curve for the fast-moving Io if you use a short Data Span of 10 days, even if your data covers a longer period of time. This setting can be found under the Data > Plot menu. When you have printed all four graphs and recorded all the appropriate data you may close the CLEA Jupiter’s Moons exercise and begin answering the questions on the next page. Calculating Jupiter’s Mass You now have all the information you need to use Kepler’s Third Law to find the mass of Jupiter. But note that values you obtained from the graphs have units of days for p, and J.D. for a. In order to use Kepler’s Third Law, you need to convert the period into years by dividing by the number of days in a year (365), and the orbital radius into A.U. by dividing by the number of Jupiter diameters in an A.U. (1050). Enter your converted values in the spaces provided in Data Table B on page 14. With p and a in the correct units, calculate a mass of Jupiter using data from each of the four moons. If one of the values differs significantly from the other three, look for a source of error. If no error is found, the data may not be adequate for a better result, in which case you should leave the data as you found it. NOTE: All values of MJ should be approximately 0.0009 solar masses. This is an approximate value; you should record your own calculated value. If your calculated value seems far from this approximate value, try to give some reason for the discrepancy. Questions and Discussion 1. Express the mass of Jupiter in earth units by dividing it by 3.00 x 10-6, which is the mass of Earth in solar mass units. SHOW YOUR WORK. Average MJ =___________________________________earth masses 2. There are moons beyond the orbit of Callisto. Will they have larger or smaller periods than Callisto? Why? 3. Which do you think would cause the larger error in M: a ten percent error in p or a ten percent error in a? Why? 4. The orbit of earth’s moon has a period of 27.3 days and a radius (semi-major axis) of 2.56 x 10-3 A.U. (= 3.84 x 105 km). What is the mass of Earth? What are the units? Show your work. Data Sheet A Collect 18 lines of data, not counting cloudy nights. Mark cloudy sessions as in the sample below. Remember to enter “E” or “W.” Data Sheet B Recall that 1 year = 365 days, 1 A.U. = 1050 J.D. 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