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Chapter 5 g

Mark Lubrick · 768 words · 4 min read

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0:00we can determine the temperature of the

0:02object using this formula right here is

0:05what we find is that the max wavelength

0:08is related to the temperature and it's a

0:11little confusing I know earlier we using

0:13temperature or the T as period now we're

0:18using this temperature unfortunately in

0:20science we only have a certain number of

0:21letters and so sometimes they get

0:23repeated so be a little careful you

0:25don't confuse and think this is a period

0:27notice the temperature if we can figure

0:30out the max wavelength where that peak

0:33hits we can determine the temperature of

0:36a distant star and this actually is how

0:38we determine the temperature of distant

0:40objects we can't go to that star and

0:41measure it so we look at the

0:43distribution of the radiation figure out

0:46the max wavelength and get the

0:48temperature and let's see an example so

0:51let's say we have a star and as it says

0:54here it's giving off radiation at 500

0:56nanometers and we're asked what is its

0:58temperature well the important thing to

1:00remember this formula is that this is

1:02three times ten days and six nanometers

1:05now if I give you a question and I will

1:08give you a question like this I'll

1:09always give you a nanometer so you don't

1:11have any weird things coming in that

1:13makes you have to do conversions so what

1:16we're gonna use is this formula to

1:17figure out the temperature and what we

1:20have to do is rearrange it to get

1:21temperature so multiply both sides by

1:23temperature goes over there divide both

1:25sides by this lambda max it goes there

1:27and we can think temperature is given by

1:30this formula we're given lambda max

1:32that's our 500 well and I guess I

1:37could've been more clear in this

1:38question actually saying that that is

1:39the maximum frequency I'll try to be

1:42clearer in assignments but we plug that

1:45in this is three times 10 to the 6 punch

1:49it in your calculator divide that by 500

1:52or three with six zeros after it divided

1:56by 500 and you should get 6,000 and the

1:59answer will always be in Kelvin so this

2:02would actually tell us that a distant

2:05star has a surface temperature the

2:07radiation is giving off is at 6,000

2:10Kelvin again

2:13a light from an incredibly distant

2:15object doing this allows us to figure

2:18out the temperature of that object and

2:20again it doesn't have to just be a star

2:22it could be a cloud of gas or whatever

2:25different object we are looking at in

2:28our in the universe now we do have

2:31another radiation long I talked about

2:34two because we also find that the amount

2:37of energy being radiated depends on the

2:41temperature and I'm actually gonna jump

2:42back a couple slides for a second

2:44because well you can see it right here

2:47as our temperatures increased the spike

2:51gets much much higher this over here is

2:54intensity or how much light we're

2:56getting in essence and you can see as

2:58our temperature increases it spikes

3:00quite a bit higher we're getting a lot

3:02more energy as a result so that's what

3:05this law is all about we find the amount

3:09of energy depends on the fourth power of

3:12the temperature so in other words as

3:14temperature increases the amount of

3:16energy increases very very very quickly

3:19okay let's take a look so I'm not

3:23actually gonna make you learn this

3:24formula there is a formula if you want

3:25you can reference the book but it has

3:27constant that's a really ugly units and

3:30number so I just want you to be able to

3:33understand this and apply it you know

3:35more generalized sense so in this case

3:37this is cape a question I'd ask we have

3:39a star that's putting out three times

3:42the temperature of the other star how

3:45much more energy does that relate to so

3:49star a has three times the temperature

3:51of star B how much more energy is it

3:53outputting well since there's two

3:56related to the fourth power of the

3:58temperature we just have to know how

4:00much hotter one is any other which were

4:02told is three times and we take the

4:04three and put it to the power of 4 or 3

4:07times 3 times 3 times 3 which is equal

4:11to 81 again you punch that in your

4:12calculator that would be our answer it's

4:14actually outputting 81 times the energy

4:18even though it's only 3 times hotter

4:21it's spitting out 81 times more energy

4:24than the other star

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