Wow I knew there was scientists here and boy did I get what I deserved.
Hey, we're here to educate, not to punish
I am more confused now than before. Let's keep it simple for me as the results I got I think we're correct so I asked the wrong question.
45 = 51
100= 24
300 = 8.3
Given the diagonal of the sensor is 43.3mm
I think these are angles of view ?
Yup, they look right.
What I wanted to know was if I use the Pentax 67 lenses above on the 35mm camera what is the effective focal length on the 35mm?
Is that a different formula?
If you're confused by the maths, my tip would be: when you are adapting a lens down to a smaller format, just forget where the lens came from and what format it is normally used on. Empty your mind of all thoughts of crop factors and "effective" focal lengths. Just look at the focal length printed on the lens. That is all that matters. It's the great leveller.
So a 45mm Pentax 67 lens is exactly the same as a 45mm DSLR/35mm lens. What's the focal length? 45mm. What's the
effective focal length? 45mm. What's the crop factor? From the point of view of the DSLR/35mm camera, there is no cropping, so it's 1.0 - basically, fuggedaboudit.
45mm is not a common focal length, but DSLR manufacturers do make buckets of 50mm lenses and you may have one, so that tells you that the 45mm Pentax 67 lens is going to be very slightly wider, when used on a DSLR.
Thanks guys of course if I stitch two together I assume this halves the lens value as the angle doubles ?
You're not halving or changing the lens focal length at all in stitching - you're expanding the net angle of view alright, but how this is achieved is more analagous to expanding the sensor area. You are simulating a larger sensor, behind a lens with the same focal length but with a design that delivers larger angular coverage. (The angle projected by a lens is determined by its design, not by its focal length).
If we assume zero/minimal overlap between the stitched frames, then the field of view simply doubles in one direction, horizontal or vertical. It is unchanged in the other direction. Knowing these two numbers, you can use Pythagoras' theorem to work out the diagonal angle of view of the composite image.
Ray