If I took this problem to my LHS, more than likely they would pull out several boxes of different sized curved track and there on the top of the counter, we would put together something that would work.
Boyd, I didn't know that pizza orders slowed down in the Spring. Makes perfect sense. Football is not on TV.
Celebrating 18 years on the CTT Forum.
Buckeye Riveter......... OTTS Charter Member, a Roseyville Raider and a member of the CTT Forum since 2004..
Jelloway Creek, OH - ELV 1,100 - Home of the Baltimore, Ohio & Wabash RR
TCA 09-64284
Another option. You can add different size curve pieces to make the bend.....If you have Fastrack, you can use a mix of O36 with O60, etc. You can check with your hobby shop and see if you can exchange some pieces. You can do this also with the other style track as well. I suggest getting a couple of the different pieces and trying it. I know guys like Bob can figure this out in their heads, but for me, I would need to see it. Just a thought, it is good to think outside the box now and then.
Dennis
TCA#09-63805
Modeling the "Fargo Area Rapid Transit" in O scale 3 rail.
Bob Nelson
Lionelsoni,,, did you help write federal tax code?
I would go out and buy circles of all the various brands of track on the market but I deliver pizza for a living and thus I don't make a lot of money. Plus the tips go down quite a bit in the spring.
I'm still a bit confused. Lionel 027 profile old style tubular track in 42" circle IS _____ inches wide from the outside edge of the metal tie to the outside edge of the metal tie, not center rail to center rail.
I measure the radius to the center rail and diameter to the ends of the ties of my O27-profile track as:
Marx and Lionel O27, 12 1/2 and 27
Marx O34, 15 3/4 and 33 1/2
K-Line O42, 20 1/4 and 42 1/2
K-Line O54, 26 3/8 and 54 3/4
K-Line O72, 35 1/4 and 72 1/2
Tubular O-42,54,72 is measured at the center rail. (Note tubular O-27 and O gauge does not follow this rule)
Using O-42 the diameter of the center rail is 42 inches. Ties are 2 1/4" so the outside diameter requires 44 1/4
Likewise O-54 requires 56 1/4, O-72 requires 74 1/4.
These are minimums to fit track.. More clearance is required for swing.
Frank53 wrote: lionelsoni wrote: There is a simpler way, using a single curved piece.Just measure the chord length between the ends of the center rail. Then divide half of this by the sine of half the angle that that piece would occupy in a circle, to get the radius to the center rail. For example, with 8 pieces to a circle, divide half the chord by the sine of half of 45 degrees, which is 22.5 degrees, or .382683. With 12 pieces to a circle, divide by the sine of half of 30 degrees, which is 15 degrees, or .258819. With 16 pieces to a circle, divide by the sine of half of 22.5 degrees, which is 11.25 degrees, or .19509.Be sure to measure the chord exactly between the centers of the ends of the railheads (excluding any track pins, of course). This method is not very sensitive to whether the track has been bent a little to another curvature, especially for the gentler curves--it will tell you the original or intended radius. But, if you have any worry about that, pretend that you have divided the piece into two equal parts and measure each part separately, using the sign of half the halved angle, then average those two results.Here's an example: Suppose we have a piece of ordinary O27 curve. We measure the chord and find that it is 9 9/16 inches, or 9.57625. We divide that by 2 to get 4.78125, then by .382683 to get 12.494, which we round to 12 1/2 inches, the actual radius of the track, to the center rail. If we want the nominal diameter, we double that radius to 25 inches and add the length of a tie, 2 inches, to get 27 inches, q.e.d..Bob:Could you describe the simplier way now?
lionelsoni wrote: There is a simpler way, using a single curved piece.Just measure the chord length between the ends of the center rail. Then divide half of this by the sine of half the angle that that piece would occupy in a circle, to get the radius to the center rail. For example, with 8 pieces to a circle, divide half the chord by the sine of half of 45 degrees, which is 22.5 degrees, or .382683. With 12 pieces to a circle, divide by the sine of half of 30 degrees, which is 15 degrees, or .258819. With 16 pieces to a circle, divide by the sine of half of 22.5 degrees, which is 11.25 degrees, or .19509.Be sure to measure the chord exactly between the centers of the ends of the railheads (excluding any track pins, of course). This method is not very sensitive to whether the track has been bent a little to another curvature, especially for the gentler curves--it will tell you the original or intended radius. But, if you have any worry about that, pretend that you have divided the piece into two equal parts and measure each part separately, using the sign of half the halved angle, then average those two results.Here's an example: Suppose we have a piece of ordinary O27 curve. We measure the chord and find that it is 9 9/16 inches, or 9.57625. We divide that by 2 to get 4.78125, then by .382683 to get 12.494, which we round to 12 1/2 inches, the actual radius of the track, to the center rail. If we want the nominal diameter, we double that radius to 25 inches and add the length of a tie, 2 inches, to get 27 inches, q.e.d..
There is a simpler way, using a single curved piece.
Just measure the chord length between the ends of the center rail. Then divide half of this by the sine of half the angle that that piece would occupy in a circle, to get the radius to the center rail. For example, with 8 pieces to a circle, divide half the chord by the sine of half of 45 degrees, which is 22.5 degrees, or .382683. With 12 pieces to a circle, divide by the sine of half of 30 degrees, which is 15 degrees, or .258819. With 16 pieces to a circle, divide by the sine of half of 22.5 degrees, which is 11.25 degrees, or .19509.
Be sure to measure the chord exactly between the centers of the ends of the railheads (excluding any track pins, of course). This method is not very sensitive to whether the track has been bent a little to another curvature, especially for the gentler curves--it will tell you the original or intended radius. But, if you have any worry about that, pretend that you have divided the piece into two equal parts and measure each part separately, using the sign of half the halved angle, then average those two results.
Here's an example: Suppose we have a piece of ordinary O27 curve. We measure the chord and find that it is 9 9/16 inches, or 9.57625. We divide that by 2 to get 4.78125, then by .382683 to get 12.494, which we round to 12 1/2 inches, the actual radius of the track, to the center rail. If we want the nominal diameter, we double that radius to 25 inches and add the length of a tie, 2 inches, to get 27 inches, q.e.d..
Bob:
Could you describe the simplier way now?
Let's see here.......I'm a 10 year old kid trying to figure out if my curved track are going to fit on the 4 x 8 sheet of plywood, that my Dad bought me. I take 4 sections of curved 0 guage track and put them together. They fit. And I have about 8 1/2 inches on either side for my farm and station. If I do this to both ends, I can put two long straight tracks together and have an oval. Wow. I did it.
Okay: Measure the chord and multiply it by the magic number. The magic number is
1.306563 for 8 pieces to a circle,
1.931852 for 12 pieces to a circle, and
2.562915 for 16 pieces to a circle.
Simplier, no?
Tubular track is usually described by the (approximate) diameter of a circle of track, to the outside ends of the ties. You could put together a circle and measure the diameter, but to get any kind of accuracy, you would have to make two measurements of diameters at right angles to each other, without disturbing the track between measurements, and average them.
There is a simpler way, using a single curved piece. Just measure the chord length between the ends of the center rail. Then divide half of this by the sine of half the angle that that piece would occupy in a circle, to get the radius to the center rail. For example, with 8 pieces to a circle, divide half the chord by the sine of half of 45 degrees, which is 22.5 degrees, or .382683. With 12 pieces to a circle, divide by the sine of half of 30 degrees, which is 15 degrees, or .258819. With 16 pieces to a circle, divide by the sine of half of 22.5 degrees, which is 11.25 degrees, or .19509.
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