The practical end of the fact that I've just had to move lies in that, rather than having photographs of my most recent work on the #1 3" gun, my camera is buried in a box. Which box, I do not know, beacuse among the contents of the first box I packed up was my drawer of miscellaneous items that I felt I could do without the longest. The drawer that contained my Sharpie. Not feeling the need to dig it out halfway through packing, all of my boxes are unlabeled. It'll make unpacking feel more like Christmas: "I wonder what's in this one..." As such, I've noticed that there is a group of photos that I've never bothered to write about, so I figure this is the perfect time to use them.

Depth charges are also known as "ash cans", because that's what they resemble. A depth charge, or "d/c" is a metal barrel 28" long and 18" across across filled with high explosives. The d/c in the photograph is a 300 lb. Mark VI, and was fused hydrostatically. Now, I'm going to hit a brief physics lession here, so for those of you uninterested in figures and formulae, feel free to skip down to "END OF PHYSICS LESSON"
Everyone knows, if for no other reason than watching old submarine movies or SCUBA diving, that the deeper you go, the more water pressure builds up. This is due to the virtual incompressibility of water and gravity. Atmospheric pressure is about 14.7 pounds per square inch. This varies from day to day, and is easily calculated from barometric pressure: 29.92" Hg on the barometer is approximately the 14.7 psi that everyone is familiar with. The fluctuations in the barometer from day to day are due to several factors, one of which is the density of the air. Of course warm air is less dense than cold air. Another factor is height/depth. Also, the actual thickness of the atmosphere at a certain point, measured from the surface to the top of the atmosphere, varies slightly daily.
Okay, so the formula for all this is P=pgz/c, where P=pressure (lbf/in^2), p=density (lbm/in^3) and z=height/depth (feet) and g=gravitational acceleration (32 feet/sec^2) and c=32 ft*lbm/lbf*sec^2, a constant that corrects for lbm (pounds mass) and lbf (pounds force). The two are equal on earth, but a 10 lbm ball on earth will still be a 10 lbm ball on the moon, although it weighs less than 10 lbf. Confused yet?
Okay, so what does this mean for us? Water, pure water has a density of about 63 lmb/ft^3. I say "about", because like air, water will become less dense with higher temperatures and less dense at lower temperatures. But that's pure water. Seawater is more dense due to the salt, fish poop, et cetera dissolved in it, something like 65 lbm/ft^3. But this changes, because the salt and fish poop dissolved in the seawater changes from place to place. But despite all this, we can assume that the density of saltwater will remain constant. Since we are still on earth, gravity will remain constant, and c, our constant, is always constant. So since P=pgz/c, the only thing that changes is z, depth. As such, we can safely assume with reasonable accuracy that at depth "z", we will always experience the same "P". On this principle the fusing of the d/c is based.
END OF PHYSICS LESSON


No exact figures are known, but the best calculations suggest that the kill radius on a d/c was a mere 30 feet. If the d/c went off within about 70 feet of the U-boat, damage will be significant, but rarely fatal. Beyond that, and it was only dangerous to the fish. The significance of this to the crews of DEs is that they would have to be outside of this kill radius themselves or risk damage by their own d/c. Of course the deeper the fuse setting the less of a problem this was.
The DEs had two methods of delivery. The first was a simple roller rack on the stern of the ship. Angled astern, a d/c could be rolled off the ship into the water. The second was the K-gun, which were on the sides of the ship. The K-gun could launch a d/c over the sides and cover a wider area than the racks alone. As sonar got better and crews gained more experience, the depth charges became more deadly to the U-boats and their crews. Approximately 40,000 young German men served on U-boats during all of World War II. Just under 30,000 of them never returned to port. This casualty rate, upwards of 70%, was surpassed by only one other community of fighting men on both sides during the entire Second World War: Imperial Japanese kamakazi units.
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