Robh
27-04-2009, 11:40 PM
I was outside during the day checking the apparent FOV of my 2 inch 30mm Meade eyepiece (specs say 70 degrees).
Looking through the eyepiece at arms length, you can see that its view forms a definite angle against the background panorama.
I put a garden stick in the ground 10 metres away to the left then another 10 metres away to the right, so that each stick located the left and right extremity of the FOV.
Measured the distance between the sticks and calculated the angle as 66 degrees. OK.
Then a thought struck me. My 12 inch DOB must also have an maximum apparent FOV. Sitting it horizontally, I located the sticks at 10 metres again, left and right, by looking through the focuser without an eyepiece.
Measured the distance between the sticks and calculated the angle as roughly 1.4 degrees.
Is there some formula to calculate this based on the mirror size and focal length?
The 30mm Meade EP produces a magnification of 1500/30=50. So the true FOV is 70/50=1.4 degrees which is pretty much the maximum FOV of the DOB. Coincidence of course, as I'd bought the EP after I'd bought the telescope. A different EP could have had a different apparent FOV.
But what if I'd used a 2 inch 31mm Tele Vue Nagler with apparent FOV 82 degrees. Mag=1500/31=48. True FOV=82/48=1.7 degrees which is wider than the maximum FOV of the DOB. It appears the extra FOV of the EP beyond the central 1.4 degrees gets no light and is in fact a waste.
Is this a correct assumption?
If correct, then the telescope's maximum FOV needs to be taken into account in buying a widefield eyepiece.
Curious, Rob.
Looking through the eyepiece at arms length, you can see that its view forms a definite angle against the background panorama.
I put a garden stick in the ground 10 metres away to the left then another 10 metres away to the right, so that each stick located the left and right extremity of the FOV.
Measured the distance between the sticks and calculated the angle as 66 degrees. OK.
Then a thought struck me. My 12 inch DOB must also have an maximum apparent FOV. Sitting it horizontally, I located the sticks at 10 metres again, left and right, by looking through the focuser without an eyepiece.
Measured the distance between the sticks and calculated the angle as roughly 1.4 degrees.
Is there some formula to calculate this based on the mirror size and focal length?
The 30mm Meade EP produces a magnification of 1500/30=50. So the true FOV is 70/50=1.4 degrees which is pretty much the maximum FOV of the DOB. Coincidence of course, as I'd bought the EP after I'd bought the telescope. A different EP could have had a different apparent FOV.
But what if I'd used a 2 inch 31mm Tele Vue Nagler with apparent FOV 82 degrees. Mag=1500/31=48. True FOV=82/48=1.7 degrees which is wider than the maximum FOV of the DOB. It appears the extra FOV of the EP beyond the central 1.4 degrees gets no light and is in fact a waste.
Is this a correct assumption?
If correct, then the telescope's maximum FOV needs to be taken into account in buying a widefield eyepiece.
Curious, Rob.