00:03
Right.
00:04
So you have basically a speed equation type of scenario.
00:09
We were given a distance of 560 kilometers, and we were given the speed at one centimeter per year.
00:19
And then the time is what we don't know.
00:22
And that's what we're asked to solve for in years.
00:27
Well, this is going to take a long time.
00:30
So our numbers should be pretty big for a final measurement.
00:34
For a lot.
00:35
Basically, they're asking the question, when will san francisco and los angeles be neighbors, like right next to each other? it's going to take a lot of earthquakes for that to happen and probably a lot of damage to the two cities for them to actually be right next to each other.
00:54
And it's going to take a long time.
00:57
So let's see what we can do here.
00:59
We're going to use the speed equation.
01:01
The distance divided by the time is equal to the speed.
01:07
I'm going to rearrange that because what we really need to solve for is the time.
01:13
So if we rearrange that speed equation, we're going to get c divided by s.
01:27
Well, before i start plugging in things, i need to make sure that all of our measurements are in light terms.
01:33
Right now they're not.
01:34
So what i'm going to do is i'm going to change everything into centimeters because i got speed at one centimeter per year.
01:44
But i have this in kilometers.
01:50
So 560 kilometers has 1 ,000 meters in it.
01:59
Or 1 ,000 meters are in 1 kilometer is what i meant.
02:03
So i'm going to cancel out that.
02:05
So i'm doing something called dimensional analysis...