Hello Matt,
In answer to your 'scope / ccd matching the sums are simple - all you need is a calculator to work it out. If you assume square pixels then:
1. The basic formula:
Calculate the FoV as seen by one pixel - also called the Instantaneous FoV (IFoV)
IFov(Radian) = Pixel size (M) / Scope Focal length(M)
the above gives an angle in Radians.
eg. Pixel size = 5.8E-06 M (5.8 micro metres)
Scope Focal length = 1.1M
IFoV = 5.8E-06 / 1.1 = 5.27E-06 Radians or 5.27 micro-radians.
To convert this to degrees note that a circle(360 degrees) has 2*Pi Radians
and further there are 3600" in a degree (Pi = 355/113)
so
IFoV (arc sec.) = (3600*Pi/180)*IFov(Radians)
or IFov(arc sec.) = 206.26*IFov (Radians)
In the example
IFoV (arc sec.) = 206.3*(Pixel size (M) / Scope Focal length(M))
or IFoV(arc sec.) = 1.09"
What this means is that each pixel of the ccd "sees" 1.1" of sky.
Now if you multiply the number of pixels in the ccd by the IFoV you get total Fov so
in the example the IFoV was calculated at 1.1" and if your ccd is 640x480 pixels then the ccd sees a FoV of (1.1*640) X (1.1*480) arc secs.
or 704 x 528 arc sec. or 12 x 9 arc minutes. Adding barlows scales these numbers so if you used various barlows in the above 'scope and ccd you get for example:
Barlow FoV
x1 704" x 528"
x2 352 x 264
x2.5 282 x 211
x5 120 x 105
These calcs will give you an idea as to what the camera sees. If Jupiter is 20" in diameter (guess) then with a x5 barlow it would occupy a square 90 x 90 pixels or about 14% of the width of the ccd may need to go to a longer focal length in this case.
Hope this is of help.
Jerry.