So let's start with this 35.7 .

So 3 5 divided by 1 2 as an improper fraction is 6 5.

So transforming the data set into something that looks like this.

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So this starting block is 11 8 units long.

So we have our next entry in our Laplace transform table.

Because we were able to write it as a function of y divided by x.

And I could just keep going on and on and on, forever with those sevens.

This function transforms a radian angle to a degree angle.

This function transforms a degree angle to a radian angle.

A function will take you from one set of well, in what we've been dealing with one set of numbers to another set of numbers.

One can do it, but it's much easier if you just make them improper fractions.

last modelling matrix in the chain. The M matrix represents all the transforms needed to get the object into world space.

This is the Laplace transform of g of t.

So this is equal to c1 times the Laplace transform of f of t, plus c2 times this is the Laplace transform the

Let's start with the fraction 1 2.

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Transform using this transformation

Let's look at what we were doing before.

So in general, and this is one more entry in our Laplace transform table.

The receiver will convert these little, subtle changes in the amplitude that we create there into an electrical signal.

But now we see the pattern, and so we can just say, well, the Laplace Transform of this, in terms of the Laplace

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Then another scale rotate and translate for the wheel.

Now, this should look reasonably familiar to you.

But anyway, now we are ready to add a significant entry into our table of Laplace transforms.

What is this?

And I think you're starting to see a pattern here.

Returns the recoded string or FALSE, if unable to perform the recode request.

The plutonium was so much better developed than the thorium. So, Wigner was not terribly successful in making converts in the nuclear community.

So e to the 0 is 1 times f of 0 so that's just f of 0 plus s times we said, this is the Laplace transform of f of t, that's our definition so the Laplace transform of f of t.

In this exercise you have to convert a number into a fraction.

4 and 7 8 versus 49 9.

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In the next video, we'll do a bunch of examples where we can apply this, but we should at least prove to ourselves what the Laplace transform of this thing is.

The conversion is done byte wise with the high nibble first.

Now in this particular example, well it illustrates a general idea which is we take instances of one problem and we transform them into instance of another.

This is the sequential game in extensive form.

So, in our example over here, here's something that you should not write.

I'll do it in yellow or let me do it in blue.

This is the Laplace transform of f of t.

Thrun And the answer is 3200cm or 32 meters.

So let's keep that in mind.

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