1 00:00:00,000 --> 00:00:07,000 Hey Dunn. Hey Robert. Thanks for meeting us. This is my friend Van. Hi. Hey Van. How are you doing? Good. 2 00:00:07,000 --> 00:00:14,000 Well, Van and Jennifer, I'd like to welcome both of you to the NASA Marshall Space Flight Center and to our historic test area. 3 00:00:14,000 --> 00:00:22,000 Van, we understand that you're involved in a bike race and in any race it's important to understand where you've been before you figure out where you're going. 4 00:00:22,000 --> 00:00:26,000 Some pretty historic boosters were tested right here in these test areas. 5 00:00:26,000 --> 00:00:32,000 The measurements taken here on the ground were used to calculate how the real thing would operate in flight. 6 00:00:32,000 --> 00:00:35,000 And what they did was some truly amazing things. 7 00:00:35,000 --> 00:00:40,000 You know, it wasn't that long ago that when people talked about something that they thought was impossible to do, 8 00:00:40,000 --> 00:00:45,000 they'd say, you've got as good a chance of doing that as going to the moon. 9 00:00:45,000 --> 00:00:50,000 Tranquility Base here. The Eagle has landed. 10 00:00:50,000 --> 00:00:53,000 I bet NASA doesn't hear that one too much anymore. 11 00:00:53,000 --> 00:00:58,000 Yeah, this is really cool, but how can it all be related to my problem with the bike race? 12 00:00:58,000 --> 00:01:04,000 Well, Van, let's take a look at what NASA's doing on its next generation X-plane, which in part is being tested right in this area. 13 00:01:04,000 --> 00:01:07,000 What is an X-plane? 14 00:01:07,000 --> 00:01:13,000 Van, an X-plane is an experimental aircraft built specifically for research purposes. 15 00:01:13,000 --> 00:01:16,000 This is one of the latest X-planes. It's called the X-33. 16 00:01:16,000 --> 00:01:22,000 This is a 1 to 50 scale model of the X-33, which itself is a scale model of what we're ultimately after, 17 00:01:22,000 --> 00:01:28,000 which is a single stage-to-orbit reusable launch vehicle that Lockheed Martin refers to as VentureStar. 18 00:01:36,000 --> 00:01:40,000 What is a thermal protection system, or TPS? 19 00:01:40,000 --> 00:01:43,000 Name two examples of thermal protection. 20 00:01:43,000 --> 00:01:49,000 The X-33 demonstrator will fly and test out the technologies needed to make going into space more common 21 00:01:49,000 --> 00:01:52,000 by making it more affordable and more reliable. 22 00:01:52,000 --> 00:01:56,000 It takes off vertically like a rocket and lands horizontally like an airplane. 23 00:01:56,000 --> 00:02:02,000 The X-33 is designed with advanced hardware that will dramatically increase launch vehicle reliability. 24 00:02:02,000 --> 00:02:08,000 The vehicle is designed to reach altitudes of 60 miles and travel at velocities up to 13 times the speed of sound. 25 00:02:08,000 --> 00:02:11,000 Well, what do you mean by velocities? 26 00:02:11,000 --> 00:02:14,000 Velocity is simply the speed at which something is moving. 27 00:02:14,000 --> 00:02:17,000 Try hitting the atmosphere when you're moving at super velocities, 28 00:02:17,000 --> 00:02:24,000 and the friction of air molecules with a spacecraft becomes like sandpaper to a match. 29 00:02:24,000 --> 00:02:28,000 A thermal protection system, or TPS, keeps a spacecraft from burning up 30 00:02:28,000 --> 00:02:31,000 when it comes back into the atmosphere on the journey home. 31 00:02:31,000 --> 00:02:34,000 Okay, so the X-33 has to be protected from the heat, 32 00:02:34,000 --> 00:02:38,000 but can TPS be used to shield something from the cold, 33 00:02:38,000 --> 00:02:42,000 like maybe a special outfit for me to wear so I won't freeze during this winter bike race? 34 00:02:42,000 --> 00:02:45,000 Yes, some are being used in down-to-earth applications 35 00:02:45,000 --> 00:02:50,000 that keep homes and people protected from temperature extremes, both hot and cold. 36 00:02:50,000 --> 00:02:54,000 Portions of the X-33 TPS systems were tested in a high-performance jet 37 00:02:54,000 --> 00:02:56,000 at the NASA Dry Flight Research Center, 38 00:02:56,000 --> 00:03:00,000 and also in special wind tunnel tests at the NASA Langley Research Center 39 00:03:00,000 --> 00:03:02,000 and at the NASA Ames Research Center. 40 00:03:02,000 --> 00:03:06,000 I guess I did a small-scale test with my one-mile bike run. 41 00:03:06,000 --> 00:03:09,000 That's right. Your one-mile test run was a much more manageable size 42 00:03:09,000 --> 00:03:13,000 to test your bike's technologies than the 25-mile race. 43 00:03:13,000 --> 00:03:16,000 Because of your testing, you'll be able to change things on the bike 44 00:03:16,000 --> 00:03:18,000 and retest more easily. 45 00:03:18,000 --> 00:03:21,000 Now, although the tests were conducted on two different types of vehicles, 46 00:03:21,000 --> 00:03:26,000 your bike and the X-33, they basically serve the same purpose. 47 00:03:26,000 --> 00:03:29,000 They use math and science concepts to overcome challenges. 48 00:03:29,000 --> 00:03:32,000 Okay, Vance, so tell me, what did you learn from your test run? 49 00:03:32,000 --> 00:03:37,000 That I was exhausted. The bike is so heavy, it was really hard to pedal up the hills. 50 00:03:37,000 --> 00:03:41,000 That's because it took an excessive amount of energy to propel the vehicle. 51 00:03:41,000 --> 00:03:46,000 If you multiply the energy that it took to go one mile times the 25 you'll need in the race, 52 00:03:46,000 --> 00:03:48,000 you can see there's a problem. 53 00:03:48,000 --> 00:03:51,000 I see what you're saying. Hey, let's figure it out mathematically. 54 00:03:51,000 --> 00:03:59,000 Okay, how can a one-mile bike ride tell us what a 25-mile bike race will require? 55 00:03:59,000 --> 00:04:02,000 Enter the world-famous ratio. 56 00:04:02,000 --> 00:04:05,000 A ratio is a way of comparing the size of two numbers. 57 00:04:05,000 --> 00:04:15,000 Let's compare Vance's one-mile test run to the 25-mile bike race he will enter. 58 00:04:15,000 --> 00:04:18,000 Now, ratios can be written in numerous ways. 59 00:04:21,000 --> 00:04:22,000 Like that. 60 00:04:24,000 --> 00:04:25,000 Or even like that. 61 00:04:25,000 --> 00:04:28,000 Now, all of these ratios are read the exact same way. 62 00:04:28,000 --> 00:04:31,000 They're all read 1 to 25. 63 00:04:32,000 --> 00:04:35,000 Ratios can also be written as a fraction. Got it? 64 00:04:35,000 --> 00:04:40,000 So, for every one of whatever it took for Vance's test ride, 65 00:04:40,000 --> 00:04:45,000 it will take 25 times that in order to complete the race. 66 00:04:45,000 --> 00:04:52,000 For example, let's say Vance has to pedal on average 1,500 revolutions to go that one mile. 67 00:04:52,000 --> 00:04:58,000 Can you estimate how many revolutions he can expect to pedal in order to complete the race? 68 00:04:58,000 --> 00:05:03,000 One way to solve this problem is to use the fraction ratio and set it up like this. 69 00:05:03,000 --> 00:05:10,000 One mile to 25 miles equals 1,500 revolutions to what? 70 00:05:10,000 --> 00:05:17,000 I mean, what number can you put here so that this second fraction equals 1 to 25? 71 00:05:20,000 --> 00:05:21,000 It's easy. 72 00:05:21,000 --> 00:05:26,000 If you multiply 25 times 1,500 revolutions, that equals... 73 00:05:30,000 --> 00:05:33,000 37,500 revolutions. 74 00:05:33,000 --> 00:05:42,000 In order for Van to complete the 25-mile bike race, he will have to pedal approximately 37,500 revolutions. 75 00:05:43,000 --> 00:05:44,000 Better him than me. 76 00:05:44,000 --> 00:05:48,000 Now, of course, there are other ways to solve this ratio. 77 00:05:48,000 --> 00:05:50,000 What method did you use?