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Learn Machine Learning (2nd Edition) (PDF eBook) (PDF eBook). link: download or read online pdf book Learn Machine Learning (2nd Edition) (PDF eBook). in pdf file (pdf.Q:

Toggling an image in an HTML page

I am using Angular to dynamically load part of my page. What I want to happen is that at the top of my page, I have a main image in the center of the page. When I click on a button, the image moves down and some content comes up below the main image. At the bottom of the page is a button that when I click on it, the image goes back to its original position. I thought this would be easy to do with an image tag, but when I do this, the content moves up with it. I know the reason is that I am changing the z-index attribute.
What I am trying to do is create a page where when I click on the button, the image pops up and when I click on it the image pops back down.
Thanks

A:

Try this:

.fix {
position:fixed;
width:100%;
height:100%;
}

Q:

Smoothly distributed random variables

How can I find the expectation of $\max(X,Y)$ (computed as a function of $X$ and $Y$, say, for a general distribution with support on $[a,b]$) for random variables X and Y which are smooth and nonnegative on $[a,b]$?
I am interested in the case where there are no restrictions on the moments of $X$ and $Y$, except that $X$ and $Y$ are nice enough to allow this functional to be computed, but might be better if I had some kind of normalization.
I imagine that it is easier to find this expression if I have the joint distribution, but I could imagine that the distribution of $\max(X,Y)$ is not computable in general.
I am not so interested in approaches to handle this on a case by case

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