Originally Posted by avocet8
But, not many of us have cylinders? Mine is sort of a round triangle, if you follow.
I definitely follow, but since it’s very rounded at the corners, we can still think of a cylinder for computations.
Think of it this way: Draw an approximate cross-section outline of a penis’s quasi-triangular perimeter, then mark a point inside of it that looks like the center. Then draw a circle such that the “sides” are inside the circle, and the “corners” are outside, with roughly the same “error” both inside and outside. This circle should have approximately the same circumference as the penis’s perimeter, and should also have an area equal to that of the actual cross section. By this approximation, we can just assume that the penis is a cylinder.
“But how do we measure the radius that we use in those formulas?” you might ask. Simple, you don’t <I>directly</I> measure the radius, you <I>derive</I> it.. You just wrap a tape measure around the outer edge to measure the full perimeter, which we at Thunder’s call “girth”. Remember: Girth = 2*pi*R. A little algebra shows that R=(Girth)/(2*pi). Since 2*pi is about equal to 6.3, divide your girth by about 6.3 (regardless of whether you measure cm or inches, since 2*pi has no units.. It’s just a number), and you have the Radius figure to apply to your volume calculation (you don’t need Radius for SA calculation, since SA = G*L).
“But my shaft’s girth is not constant.. It gets wider or narrower toward the end!” That’s why you’re encouraged to measure girth at the midpoint (for most people) or wherever the girth appears to be the average. Simple as that.
Another thing is that because we’re approximating, we shouldn’t use so many digits. I mean, it’s almost meaningless to say your volume or surface area increased by 243.7 percent when the formula you were using wasn’t quite that precise to begin with. But as long as you use approximate percentages, like “60% increase in SA” or “120% increase in volume”, your claim should still be fairly accurate.
It’s kinda like when you hear your friendly fascist government boast about 3.4% GDP growth and 4.7% increase in median family income last year, when the input data was derived from telephone surveys and thus is probably only accurate to within 10%. In those cases, the growth figures don’t mean anything. In science courses, they call this the “principle of significant figures (or digits)” or “appropriate error,” among other terms. Hope that helps.
Jeez, I start with a simple one-line reply, and end up slamming out 3/4 of a page. Crazy.