![]() | Animal traction |
The formulas below can be used to approximate the size of the hitch (animal or animals) which will supply the desired amount of power. "W" is the weight of a single animal, "d" is the draft requirement (this is taken from the chart), and "c" is the animal's power coefficient. For a bull, "c" is 8 or 1/8 of W); for a donkey, it is five (or 1/5 of W). If animals will be working new or hilly land, or will be harnessed in yokes ratner than collars or breastbands, coefficients should be increased to 9 or 10 for bulls, 6 or 7 for donkeys.
The first two formulas (below, A and B) are used to calculate the weight of animals that will be used alone; the other formulas allow for the losses of efficiency that result when multiple hitches are used.
Assuming a farmer needed draft unit that supplied a tote" of 57 kg of force, the following calculations would be made.
W = (57 x 8)/1.85 or W = 246
or, each of two bulls would have to weigh 246 kg. (Note that, used alone, this animal will supply 1/8 x 246, or 30.8 kg draft. In a team of two, it is 7.5% less efficient, supplying only 28.5 kg draft-or half of the 57 kg needed.
A One bull |
W = 1/8 d |
B One donkey |
W = 1/5 d |
C Pair of animals |
W = dc/1.85 |
D Team of three animals |
W = dc/2.55 |
E Team of four (tandem pairs) |
W = dc/3.12 |
F Team of five |
W = dc/3.5 |
G Team of six |
W = dc/3.78 |
W = (57 x 5)/1.85 or W = 154
If the farmer could not buy or obtain a pair of bulls, the donkeys might be a practical alternative. However, donkeys work only 3-4 hours per day, so the farmer might consider buying two pair and working them in separate morning/afternoon shifts. If the doneys in the area were of a small breed, it might take three or four animals to deliver the necessary power:
W = (57 x 5)/2.55 or W = 112
or each of three donkeys would have to weight approximately 112 kg. Or
W = (57 x 5)3.12 or W = 91
or each of four donkeys would have to weight about 90 kg if the draft requirement of 57 kg were to be met.