How do I figure this out using the probability density function?

Using this graph, try to figure out what the function is.

like this, I could essentially do it using, defining our sequence as explicitly using a kind of a function notation or something close to function notation.

And so I've stopped using words like form, and I've stopped using words like function as a designer.

So let's just graph this function, or represent it using their terminology.

So what the cumulative distribution function is essentially let me call it the cumulative distribution function it's a function of x.

So let's find, so let's just map it using our new function right here.

You give a function an input, let's call that input x, right?

So I'll call that m, the function will be m, and it's a function of how many tickets he sells.

Let's say it's equal to some function of x, we'll call that f1 of x, times some function of y.

I don't know, let's call it I'll just call it c3, just to not confuse you by using c1 twice, I'll call this c3.

But if they map to a one dimensional space, we call them a scalar valued function, or a real valued function.

So what I want to do is define a remainder function, or sometimes I've seen textbooks call it an error function.

What I want to do now is describe this same exact curve using a vector valued function.

The first one I guess it's really just one function, I said it's a couple but I'll call it the identity function.

I think that's why they call it a transformation as opposed to a function.

So let's say Dustin charges, so the function, I'll call it d for Dustin.

Function

Function

Function

Function

Function

Function

Function...

So the period of this periodic function because that's what we call a function that keeps repeating, the period of this periodic function is this distance from here to here.

And let's call that box, let's say the function is called f, then it'll output what we call f of x.

So we could say, using the monotonicity theorem, this function is increasing when z is greater than 2.

Form is function. Form is function.

Instead of a function x and y, if I could rewrite this differential equation so that dy dx is equal to some function, let's call that G, or we'll call it capital F.

Let's call that, you know, this is y is equal to some function of x.

Using what?

Using what?

Using what?

Using spells?

So let's rewrite this, using this I guess we could call this this rewrite or I don't want to call it quite a substitution.