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View Full Version : lead weight per inch in x dia ?



mike in co
06-29-2014, 05:40 PM
i need to put aprox 24 oz of lead in a butt stock...maybe only 16 oz....but in that ball park.
i was gonna do a simple wood mold with a straight drilled hole( 1in pine screwed to 1 in pine,hole down the middle)
i do have a lathe but as this is just a one time thing was thinking simple wood
so at one inch dia how long/deep is 8 oz ?....12 oz ??
( will do two short pcs to keep the weight at the rear.)

oneokie
06-29-2014, 07:00 PM
Pure lead weighs 0.411 lbs per cubic inch.

2.4 cubic inches of pure lead weighs 1 lb.

Mk42gunner
06-29-2014, 07:03 PM
It has been a long time since I figured the volume of a cylinder; but that times the specific gravity of lead should tell you how many inches you will need.

Robert

mike in co
06-29-2014, 09:28 PM
thanks guys ..i can do the math from here...

mike in co
07-02-2014, 11:54 AM
so with your help, i determined i needed aprox 1.5 long with a 1" dia.
bored a flat base blind hole in a pc of alum, heated it up a bit, poured from a 10lb lee dripmaster.
when cooled machined away the base and two sides and popped out the slug.....8 ounces!
in the end 8oz keep me in the 13.5 class
thanks

theperfessor
07-03-2014, 10:04 AM
Good job! That science and math stuff comes in handy sometimes doesn't it. LOL

Lance Boyle
07-06-2014, 08:26 AM
Good job! That science and math stuff comes in handy sometimes doesn't it. LOL

yep, every once in a while I use that trigger nometry stuff too. Like mathematically calculating how much to move a front sight. Funny it works pretty close too.

theperfessor
07-06-2014, 10:30 AM
I think a lot of folks could learn math easier if they were shown how to use it to solve various problems. I always did better in engineering classes than I did in abstract math classes, because engineering classes show how to use and apply the principles of math. When I took calculus the author of the textbook we were using had written a similar book that covered both the theory and the application of calculus. I bought that book and was able to fight my way through calculus with a passing (not outstanding, but passing) grade. I later got rid of the textbook but I kept the theory and application text, still have it on my bookshelf.

I'm seeing more of a trend now in many schools to teach both the theory and application of math integrated into the same course, instead of teaching the theory of math in a math class and the application of math in physics and technology classes. It's amazing how useful math can be if you know how to apply it!