Recently, I had to work on a website heavily using tilted angles as part of its design guidelines. By “tilted angles”, I mean these sections whose top or bottom edge is not completely horizontal and rather a bit inclined.
There are quite a few ways to implement this. You could have base 64 encoded images applied as a background, but it makes it hard to customise (color, angle, etc.).
Another way would be to skew and/or rotate an absolutely positioned pseudo-element, but if there is one thing I don’t want to deal with, it’s the skew transform. God, no.
When using Sass, you could use the Angled Edges library that encodes dynamically generated SVG. It works super well, however it requires a fixed width and height expressed in pixels, which kind of bothered me.
I also really wanted to see if and how I could be able to implement this. I ended up with a solution that I am really proud of, even if it might be a bit over-engineered for simple scenarios.
What’s the Idea?
My idea was to apply a half transparent, half solid gradient to an absolutely-positioned pseudo-element. The angle of the gradient defines the tilt angle.
[code language="css"]
background-image: linear-gradient($angle, $color 50%, transparent 50%);
[/code]
This is packaged in a mixin that applies the background color to the container, and generates a pseudo-element with the correct gradient based on the given angle. Simple enough. You’d use it like this:
[code language="scss"]
.container {
@include tilted($angle: 3deg, $color: rgb(255, 255, 255));
}
[/code]
The main problem I faced with this was to figure which height the pseudo-element should have. At first, I made it an argument of the mixin, but I ended up going trial-and-error at every new angle to figure out what would be the best height for the pseudo. Not ideal.
And just when I was about to table flip the whole thing, I decided to leave the laptop away, took a pen and paper and started doodling to figure out the formula behind it. It took me a while (and a few Google searches) to remember trigonometry I learnt in high-school, but eventually I made it.
To avoid having to guess or come up with good approximations, the height of the pseudo-element is computed from the given angle. This is, of course, all done with a bit of Sass and a lot of geometry. Let’s go.
Computing the Pseudo-element’s Height
Trust me when I’m telling you it won’t be too hard. The first thing we know is that we have a full-width pseudo-element. The gradient line will literally be the pseudo’s diagonal, so we end up with a rectangle triangle.
Let’s name it ABC, where C is the right angle, B is the known angle ($angle argument) and A is therefore C - B. As shown on this diagram, we try to figure out what b is.
To do that, we need to find the value of c (the gradient line, aka the hypothenuse), which is the length of a (the bottom side, 100%) divided by sine of the A angle (with B = 5°, A would be 85° for instance).
Continue reading %Tilted Angles in Sass%
by Hugo Giraudel via SitePoint
