45 mm is the length of the back edge of the plank. So we can't divide the circumference by 45 to find the number of panels needed.
If the radius is 320, with the panels on it'll be slightly longer than 340 (the angled edge of the panels will be slightly longer than 20).
Circumference is then approximately 340 x 2 x 3.14 = 2135.2
Since the circumference is a curve we can't just divide this number by 45 to get the number of planks needed because 45 is the measurement of the chord of the circle segment, not the length. Anyway I used it as a starting point and dividing 2135.2 by 45 gave just under 48 segments, 48 panels.
I then used an online calculator (cause the maths is too hard for me)
https://planetcalc.com/1421/ to find the following:
Chord length: 44.47
Length: 44.51
Angle: 7.5
This angle is the angle of the segment of the circle. Each segment is an isosceles triangle and the other angles are then (180 - 7.5)/2 = 86.25.
90 - 86.25 = 3.75
So an angle of 3.75 off the sides of 44.47 wide panels should make it all the way around using 48 panels.
The only snag is that the inside face of the panels won't match the curve of the boiler, but a light sanding with some coarse sand paper on the side of the boiler should give it a good fit.
Sounds like a lot of stuffing around though :?