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jamierose 17-01-2013 14:51

Feeder Station Angle
 
While designing a mechanism to intake discs from the feeder station, I realized that I did not know the angle of the feeder station relative to the alliance station, and I was unable to find an angle in the rules or field drawings.

Is there a place I could find the angle?

Thank you very much.

DjScribbles 17-01-2013 14:56

Re: Feeder Station Angle
 
Quote:

All of the FEEDER STATIONS consist of a 44 in. wide shield of clear polycarbonate. In the center of the shield are three horizontal FEEDER SLOTS, 12 in. wide by 3 in. high. These slots are located 22 in., 42 in. and 62 in. from the FIELD carpet to the bottom of the slot. Each slot has a slide attached to it on the FEEDER side of the plastic. These slides are 8 in. long and are at a 30-degree incline.
Emphasis mine. It's in the game manual (section 2.2.7), rather than the drawings :)

jamierose 17-01-2013 15:01

Re: Feeder Station Angle
 
Quote:

Originally Posted by DjScribbles (Post 1217323)
Emphasis mine. It's in the game manual (section 2.2.7), rather than the drawings :)

Thank you for the help, but that is not actually what I was looking for.

I was trying to find the angle of the entire feeder station wall.
This picture is an aerial view of the field CAD my team has. The black arrows in the bottom right point to the angle I am looking for.


O'Sancheski 17-01-2013 15:14

Re: Feeder Station Angle
 
Just measure the angle in the CAD drawing.

jamierose 17-01-2013 15:20

Re: Feeder Station Angle
 
Quote:

Originally Posted by O'Sancheski (Post 1217339)
Just measure the angle in the CAD drawing.

This CAD drawing was done without proper measurement on some parts. It's mostly just to visualize the field and measure some linear distances.

Alan Anderson 17-01-2013 15:21

Re: Feeder Station Angle
 
I don't have quick access to the field dimensions or I'd give you the answer. But I can tell you how to find it.

You know the width of each of the three driver stations. You know the width of the field. Subtraction (and division by two) gives you the amount of field width taken up by the feeder stations in the corner, which is one side of a right triangle. You know the width of each of the two feeder stations, giving you the length of the hypotenuse. Trigonometry tells you the angle.

jamierose 17-01-2013 15:31

Re: Feeder Station Angle
 
Quote:

Originally Posted by Alan Anderson (Post 1217346)
I don't have quick access to the field dimensions or I'd give you the answer. But I can tell you how to find it.

You know the width of each of the three driver stations. You know the width of the field. Subtraction (and division by two) gives you the amount of field width taken up by the feeder stations in the corner, which is one side of a right triangle. You know the width of each of the two feeder stations, giving you the length of the hypotenuse. Trigonometry tells you the angle.

Thank you for the answer. I talked to a mentor about this, but we decided to ask on Chief Delphi in the interest of saving time. It seems that I'll just end up calculating it.

Once again, thank you very much!

pwnageNick 17-01-2013 16:27

Re: Feeder Station Angle
 
1 Attachment(s)
For those still wondering, the angle of the feeding slot wall in relation to the alliance wall is 52.14709727 degrees

The attached image shows the basic way to figure this out in CAD software.

Attachment 13548

The four corner walls were contrained equal to each other, the two alliance walls constrained equal to each other, and finally the two side walls constrained to be equal to each other.

-Nick

jamierose 17-01-2013 16:36

Re: Feeder Station Angle
 
Quote:

Originally Posted by pwnageNick (Post 1217399)
For those still wondering, the angle of the feeding slot wall in relation to the alliance wall is 52.14709727 degrees

The attached image shows the basic way to figure this out in CAD software.

Attachment 13548

The four corner walls were contrained equal to each other, the two alliance walls constrained equal to each other, and finally the two side walls constrained to be equal to each other.

-Nick

Thank you very much for calculating this!


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