Looking at this the triangle is the point to where it is attached to the upright poles cemented into the ground the (the pivot point)
The Effort force would be the wind generator including the weight of the pole from the pivot point to the end 450lbs the distance for pivot point to end of wind gen side of lever would be 20 ft (dont know if you need that)
The land force would be the attachment point for the winch cable to pull down and that would in turn raise the wind gen. The distance of the lever from the pivot point to the land force end where the counter balance weight will be is 12ft.
How much weight would be needed on the LAND FORCE to make it easy to let down the wind gen without being out of control.
This math may be far more involved than you might want. But it'll get you there.
It's simple torque or work (force through distance). For a uniform weightless beam, the left side must equal the right side. In your case: 450# x 20ft = CWT x 12ft ==> 450x20/12. The counterweight must be 750# to be exact.
The 20/12 ratio should stand for any rotation of the beam, but it's good to verify. Suppose you've raised it to 75°. Is the counter weight still correct? At 75°, the effective horizontal lengths of the beam segments are 20 x cos(75) and 12 x cos(75). The two cosines cancel out (= 1) and the ratio remains the same: 20/12.
If the weight of your pole is uniformly distributed (as in a typical i-beam segment), get its total weight, then multiply by 20/32 to get the long segment's weight, and by 12/32 to get the short segment's weight. Suppose your pole weighs 160#. The weights will be 160 x 20/32 and 160 x 12/32, or 100# and 60#.
Divide the weights by 2 (it's a calculus thing), and redo the equation:
(30#+CWT) x 12ft = (50#+450#) x 20ft, or
CWT = ((500#) x 20ft/12ft) - 30#.
CWT= 803⅓ pounds to be exactly balanced, for this example. An 810# counterweight would let you move the whole thing with one hand and ensure it can't 'fall' by itself. But remember the total *mass* of the device; once it starts rotating, it ain't gonna want to stop. A judiciously placed shock absorber would dampen its movement and decelerate it as it reaches horizontal and vertical. And let you exactly counterbalance the generator.
A final note on the equation. The distance assumes the weight is uniformly distributed at each extremity. If your counterweight is going to run from 10' to 12', then you must compute using an 11' length; that is, on average, the weight will sit at 11'. If your generator is not 'balanced' (maybe balanced when upright but unbalanced when laid over), you'll have to take that imbalance into consideration; it could put 400# further out the beam when horizontal, requiring more counterweight, which will be even more weight keeping the thing upright (and making it harder to tilt down).
And the generic equation (for beams with uniformly distributed weight):
(loadLeftWeight + beamLeftWeight/2) x leftDistanceToFulcrum =
(loadRightWeight + beamRightWeight/2) x rightDistanceToFulcrum
I'm still not certain of this simple beam weight calculation. It may be more complicated.