DIY Photo Video Light Soft-Boxes

how to build photo video light reflectors for about $5 each

Copyright © 2011 by KV5R. Rev. Sep. 4, 2011


I wanted to stay all homemade with my photo-video accessories, but alas, you can buy a decent photo light stand and socket for $18, and there’s no way you can build them that cheaply. But soft-boxes and other reflectors and diffusers are a different matter—reflective and shoot-through umbrellas are cheap enough (~$15/ea.), but the former isn’t diffused, and the latter bounces 50%+ of your light the wrong way. The solution is the soft-box, which is a reflector and a diffuser, giving you that “soft” light that eliminates hard shadows. But decent soft-boxes are $100 and up!

My plan was to design and build soft-box-type lights using foil-backed rigid foam insulation. I did so in the last article, but they had two sides that didn’t reflect outward, and they were not mountable on light stands. So I went back to the drawing board (again) and decided to build pyramidal reflectors that would reflect all the light one way, and also mount on standard photo light stands. But I didn’t realize that doing so required math that is beyond my abilities.

To the internet we go, looking for pyramid plans with cut angles provided. What I found was a myriad of sites about paper pyramids, incomprehensible (to me) pyramid math formulae, and how to build roofs on houses. None of them pulled all the variables together in one place! I found this excellent page and it had everything I needed except the bevel angle to miter the four upper corners. Then I located an online pyramid calculator that provides compound saw angles for pyramids.

Since I already had a couple pieces of the aluminized polystyrene cut to 16×48 inches, I used 16 as the slant height and made two pyramids with 18 inch equilateral triangles. That’s when I realized I didn’t know what angle to use to bevel the corners! And the material should have been 15.6, not 16.

Notes

I will use the terms top and bottom to refer to what will become the front and back of the reflectors—id est, the bottom (front) is the (big) diffuser end, and the top (back) is the (small) light fixture end. Since pyramids typically sit on their bases, it is conventional to refer to the big end as the base or bottom.

I could just pop in the numbers, like a recipe, but if you’re like me and don’t have the math skills, how could you build other sizes? So I will attempt to explain the math in a way you can just pop it into Google search and calculate it (did you know the Google search input field is also a scientific calculator? Try it!) And, if you experts will kindly pardon me, I’ll not use any complex mathematical notation because (1) it’s too hard to code in HTML, and (2) many people don’t know what to with it.

Design

The ones I built are 18 inches square on the base, and the sides are 18-inch equilateral triangles, making the pyramids 11.3 inches high. I then made the brackets, measured the light socket, and determined how much to cut off the top to allow clearance for the light fixture and 45-watt CFL. Cutting off the top left them about 9 inches high, which is more than enough.

The measurements in question are lengths and angles. Unless specified, lengths are in inches (2.54cm), and angles are in degrees.

Construction

For a pyramidal reflector with four 18-inch equilateral triangle sides:

pyramid cut plan drawing

The Math for Equilateral-sided Pyramids

…is very simple. I searched for that bevel angle for several days, and even contacted a mathematician! Only when writing this article did I notice that the bevel on the ridge joints is the same as the half-apex angle!

The width of the material you will use will equal the slant height (h′). The width of the base (a) equals the corner slant height (aka ridge length) (s), since we’re gonna use equilateral triangles. The rest works like this (let’s say each side of the 4 triangles is 18 inches):

The above angles are good for pyramids with 4 equilateral sides, so to make other sizes all you need to change is the base size and calculate the slant height (h′) so you can cut your material to that width. If you wanna change the apex angle from 70.5, then you’ll need isosceles triangles and a bunch of hairy trig… Please don’t ask me—I donno!

Photos


Measure and mark.


Cut with a metal straight-edge and a sharp knife.


Measure and drill the brackets like this.


Then bend them, but not like this.



Oops! Not enough clearance! But this would by just right for
foam core or Coroplast, since they’re much thinner.


Okay, bend them the other way and turn them over.


Now there’s plenty of clearance.


Measure from the bend to the center of the socket and then double it, so the light will be centered.


Measure that much across the triangle and mark, then cut on the mark.


Use the table saw so the tops will be parallel to the bottoms.


Cut the 35° bevels on 2 sides of each one. Note the jagged edge: because the thin plastic
sheet on it tore instead of cutting cleanly. I lowered the blade a bit and cut the rest of them.


Finish the bevel cuts with the knife, nice-n-tidy.


Tape it together outside with packing tape…


…then inside with aluminum tape.


Mount the bracket with ¼×1-inch carriage bolts…


…using big flat-washers inside. Before mounting the brackets,
reinforce the coatings with a couple layers of packing tape.


“NOVUS ORDO COGITANDUM”
(Sorry, I just couldn’t resist!)


And there it is.


Let There Be Light!


But let it be somewhat diffused.




That’s 5600 Lumens in a 70° angle.


A little leakage, but plenty of cooling for the ballast.

Notes

Stay Tuned!

I’m still working on the 20-foot carry-around jib! It’s coming along slowly—so hot outside!

I’m still thinking about building another Merlin-style stabilizer using ¼″ 6061-T6 aluminum.

—KV5R

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