1 00:00:00,000 --> 00:00:05,000 Well, team, I think we did a pretty good job navigating in this road rally. 2 00:00:05,000 --> 00:00:09,000 But right now, we want to see just how good you can navigate on your own. 3 00:00:09,000 --> 00:00:12,000 We're going to send them on over to Northampton Middle School, 4 00:00:12,000 --> 00:00:14,000 which is located on the eastern shore of Virginia, 5 00:00:14,000 --> 00:00:18,000 where you're going to meet up with science teacher Barbara Haynes and her students 6 00:00:18,000 --> 00:00:20,000 who are involved in a navigational challenge. 7 00:00:20,000 --> 00:00:23,000 For me, I'm going to head on back to the NASA Connect studio. 8 00:00:23,000 --> 00:00:26,000 I'm going to walk back there, send you to the eastern shore, 9 00:00:26,000 --> 00:00:28,000 and then how about you park in the car? 10 00:00:28,000 --> 00:00:32,000 Oh, well, sure. I think I might even check out a new location on my GPS. 11 00:00:32,000 --> 00:00:34,000 Sounds good. All right. See you. 12 00:00:34,000 --> 00:00:36,000 All righty. Bye. 13 00:00:36,000 --> 00:00:40,000 Hi. We're students from Northampton Middle School, located in Matrapongo. 14 00:00:40,000 --> 00:00:44,000 From the eastern shore of Virginia. 15 00:00:44,000 --> 00:00:48,000 NASA Connect asked us to investigate angles and directions 16 00:00:48,000 --> 00:00:51,000 by plotting a course on graph paper using a compass, rose, and ruler. 17 00:00:51,000 --> 00:00:56,000 Our goal is to establish five outdoor pathways mapping direction and distance 18 00:00:56,000 --> 00:01:00,000 with five separate teams using a compass, rose, and transit. 19 00:01:00,000 --> 00:01:03,000 We hope our five different paths will converge at a single point. 20 00:01:03,000 --> 00:01:06,000 Here are the materials for our experiment. 21 00:01:06,000 --> 00:01:11,000 Five rolls of different color tape, five markers, tape, five compasses, 22 00:01:11,000 --> 00:01:17,000 five large compass rose transparencies, 15 pencils to be used as field point markers, 23 00:01:17,000 --> 00:01:22,000 15 pieces of paper marked with the letters A through J and five X's, 24 00:01:22,000 --> 00:01:27,000 meter sticks, five paper towel rolls, thread, five scissors, 25 00:01:27,000 --> 00:01:31,000 and before we go outside, we plot our course on graph paper. 26 00:01:31,000 --> 00:01:35,000 We need to review some simple vocabulary terms to help us prepare for this activity. 27 00:01:35,000 --> 00:01:40,000 The bearing is position or direction of an object or point based on a compass reading. 28 00:01:40,000 --> 00:01:44,000 Navigation is the science of finding distance, direction, compass positions, 29 00:01:44,000 --> 00:01:48,000 and time of travel to establish a course or determine a certain position on a map. 30 00:01:48,000 --> 00:01:53,000 Triangulation is the mathematical and scientific determination of an unknown position 31 00:01:53,000 --> 00:01:57,000 using distance or bearings from known positions. 32 00:01:57,000 --> 00:02:02,000 A transit is a sighting device used in surveying to plot a course or establish levels or heights. 33 00:02:02,000 --> 00:02:06,000 Having reviewed these terms, we are now ready to divide into five teams. 34 00:02:06,000 --> 00:02:10,000 Team A, Team C, Team E, Team G, Team I. 35 00:02:10,000 --> 00:02:14,000 We divide tasks among team members before navigating our course. 36 00:02:14,000 --> 00:02:18,000 One person will call out the bearings and distance and takes care of field position marks. 37 00:02:18,000 --> 00:02:21,000 One person handles the compass and compass rules. 38 00:02:21,000 --> 00:02:23,000 The third person handles the transit sightings. 39 00:02:23,000 --> 00:02:26,000 A fourth person handles the tape rule and measurement distance. 40 00:02:26,000 --> 00:02:30,000 And a fifth person checks the transit sightings and distance measurements. 41 00:02:30,000 --> 00:02:34,000 The first step in our activity is to create the transit. 42 00:02:34,000 --> 00:02:37,000 We take the paper tube and cut four slits into the end. 43 00:02:37,000 --> 00:02:41,000 Each slit should divide the diameter of the tube into quarters. 44 00:02:41,000 --> 00:02:43,000 Now put the string into the slits. 45 00:02:43,000 --> 00:02:48,000 This will create cross hairs, giving us greater accuracy as we look through the tube. 46 00:02:48,000 --> 00:02:51,000 Next, the tube is attached to a meter stick. 47 00:02:51,000 --> 00:02:57,000 We then mark three separate pieces of paper with three position letters for our group. 48 00:02:57,000 --> 00:03:00,000 Group A marks ABX. 49 00:03:00,000 --> 00:03:02,000 Group C marks CDX. 50 00:03:02,000 --> 00:03:05,000 Group E marks EFX. 51 00:03:05,000 --> 00:03:07,000 Group G marks GHX. 52 00:03:07,000 --> 00:03:10,000 And Group I marks IJX. 53 00:03:10,000 --> 00:03:14,000 These pieces of paper will mark the points on our course. 54 00:03:14,000 --> 00:03:16,000 Now we're ready to go. 55 00:03:16,000 --> 00:03:18,000 Here are the procedures. 56 00:03:18,000 --> 00:03:25,000 Each group lines up exactly four meters apart with the letter designating our team on a line facing magnetic north. 57 00:03:25,000 --> 00:03:30,000 We mark our starting point and hold the compass over the starting point to confirm magnetic north. 58 00:03:30,000 --> 00:03:33,000 We also set the transit up at the starting point. 59 00:03:33,000 --> 00:03:37,000 Using the compass rows as our guide, we turn the transit to the first bearing on our chart. 60 00:03:37,000 --> 00:03:44,000 For your experiment, remember, north zero degrees must always be pointing to magnetic north on the rows, the appropriate direction. 61 00:03:44,000 --> 00:03:49,000 We then use the transit as a sighting guide and direct the student with the tape rule to the appropriate direction. 62 00:03:49,000 --> 00:03:53,000 It's okay to use hand signals to direct the person left or right. 63 00:03:53,000 --> 00:03:59,000 Once we find our correct bearing, we measure out our distance and mark the point with a pencil and paper with the appropriate letter. 64 00:03:59,000 --> 00:04:03,000 We then pick up the transit and move to point number two that we just determined. 65 00:04:03,000 --> 00:04:07,000 We complete leg two according to the chart using the same procedure. 66 00:04:07,000 --> 00:04:10,000 When all the groups finish, we check for navigation errors. 67 00:04:10,000 --> 00:04:12,000 Did everyone arrive at the same point X? 68 00:04:12,000 --> 00:04:19,000 Now that we have finished our field experiment, we are ready to apply this knowledge to questions involving flight paths, distance, and time. 69 00:04:21,000 --> 00:04:25,000 All right. Joining me in the studio are some friendly faces involved with GPS. 70 00:04:25,000 --> 00:04:32,000 But before we talk to our researchers, let's give you a chance at some navigating that will involve calculating flight paths, distance, and time. 71 00:04:32,000 --> 00:04:38,000 Then, after this segment, our two researchers, Dick Huchin from NASA and Hugh Bergeron from the FAA, 72 00:04:38,000 --> 00:04:46,000 will answer your email questions and take questions from some students attending a special anniversary event in Washington, D.C. as guests of the FAA. 73 00:04:46,000 --> 00:04:48,000 Okay, now, look carefully at the data. 74 00:04:48,000 --> 00:04:53,000 And using the information in the following diagram, work with your fellow students to answer the questions 75 00:04:53,000 --> 00:04:58,000 as read aloud by Mr. Rodney Slater, Secretary, U.S. Department of Transportation. 76 00:04:59,000 --> 00:05:10,000 What is the total distance in miles of an airplane flight that starts at point C, goes through point D, and ends at point X? 77 00:05:10,000 --> 00:05:13,000 What is the total distance in kilometers? 78 00:05:13,000 --> 00:05:19,000 Now, here's a hint. Use the formula to convert miles into kilometers. 79 00:05:29,000 --> 00:05:38,000 How long would it take an airplane traveling at 300 miles per hour to fly from point C to point D? 80 00:05:38,000 --> 00:05:45,000 From point D to point X, how long would the entire flight take? 81 00:05:45,000 --> 00:05:51,000 How long would it take an airplane traveling at 300 miles per hour to fly from point C to point D? 82 00:05:51,000 --> 00:05:57,000 From point D to point X, how long would the entire flight take? 83 00:06:16,000 --> 00:06:22,000 How many miles are there in a direct flight from point C to point X? 84 00:06:22,000 --> 00:06:28,000 Here's a hint. Use the Pythagorean theorem to find your answer. 85 00:06:45,000 --> 00:06:51,000 For more information, visit www.fema.gov