Any mathmeticians here

   / Any mathmeticians here #1  

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This kind of thing was never my thing.

I’ve cleared a piece of land enough to have the sized perimeter that I’ve shown.
At what intervals around this known perimeters ( length and width ) would I need to place spigots so that a 100 ft hose will reach everywhere inside and not have any dead spots that cannot be reached?

I’d rather have a little wiggle room versus stretching things to their limit.

I don’t want to have to remove any more trees ( in the center) than I’ve already done and although tree’s will change the reach of the hose we can manage that on an individual basis as it occurs.

I’ll have a spigot for sure at all 4 corners
Thanks if you can figure this out
 

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   / Any mathmeticians here #2  
You could get by with two spigots and reach the entire area. You wouldn't have any extra hose left over but it'll reach everywhere you are wanting to.
 

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   / Any mathmeticians here
  • Thread Starter
#3  
You could get by with two spigots and reach the entire area. You wouldn't have any extra hose left over but it'll reach everywhere you are wanting to.
Maybe I didn’t explain it well enough?

I’m probably wrong but Im thinking every 50 ft would give me a 100 percent overlap on a 180 degree semi circle.
 
   / Any mathmeticians here #4  
Do you want them to overlap or just reach each other? I think you would want them to overlap by 20 feet or so. Hoses curve, and this makes them shorter for practical purposes.
 
   / Any mathmeticians here #5  
You could get by with two spigots and reach the entire area. You wouldn't have any extra hose left over but it'll reach everywhere you are wanting to.
It appears the placement of the spigots are midway (i.e., 90 ft) east to west and 90 ft from the north and south ends. If so, they 100 ft hose will not reach the corners. It would be about 27 ft short.
 
   / Any mathmeticians here #6  
It's just trig, but I'm too lazy to get out a pad.
 
   / Any mathmeticians here
  • Thread Starter
#7  
Do you want them to overlap or just reach each other? I think you would want them to overlap by 20 feet or so. Hoses curve, and this makes them shorter for practical purposes.
I want no area within the rectangle to not be covered by hose so yes overlapped as you mentioned
 
   / Any mathmeticians here #8  
Draw the rectangle to scale and then lay a circle representing a 200 ft circle.

I'm getting 6 spigots total. One from each end of the rectangle, 36 ft-8 inches. 4 more spaced in between 83 ft- 4 inches


test_field_hose.jpg
 
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   / Any mathmeticians here #9  
Draw the rectangle to scale and then lay a circle representing a 200 ft circle.

Like said above. Draw rectangle to scale get a compass and set it to 100 ft to give a 200 foot diameter circle and start drawing circles.

gg
 
   / Any mathmeticians here
  • Thread Starter
#13  
Seems like a lot of waste of time and money compared to buying just a few extra feet of hose. lol
Hundreds of feet at 17 dollars a 20 ft stick
In the original post did you mean to say you wanted the spigots on the perimeter only?
Yes, maybe perimeter wrong choice of words?
Border if that is any better
 
   / Any mathmeticians here #17  
Assuming you could spray a few feet past the end of the hose, 6 would be your minimum, for keeping all spigots at the perimeter:

View attachment 3397222
Can you tweak that to put one in the middle of each short end and space the two along each long side so they all overlap?
 
   / Any mathmeticians here #18  
Can you tweak that to put one in the middle of each short end and space the two along each long side so they all overlap?
Still leaves some gaps, but does have more overlap... might be a hair better:

1746034280071.png
 
   / Any mathmeticians here #19  
You could do what I do and just use longer length of hose. I have three hoses connected together and I can reach any spot on my 2 acre rectangle from the back of my house.
 
   / Any mathmeticians here #20  
Isn't this a task for ai? ;-)



no fun though.....
 

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