When l = r and l´ = r´, we have
| C : C´ :: (11/6)l : (11/6)l´3, |
and
| C´ = C[(11/6)(l´3)/(11/6)(l3)] = C[(l´3)/(l3)] (2) |
Equation (2) is applicable to common mines, and shows that in common mines the charge varies as the cube of the line of least resistance.
Assuming C´ as the charge which will produce a crater with a volume of unity, equations (1) and (2) become, by omitting the primes from l and r,
| C = C´(11/6)lr2, (3) |
and
| C = C´(11/6)l3 (4) |
Equation (4) gives the rule for determining the charge for common mines whose L. L. R. is given, viz.: Multiply 11/6, the cube of the line of least resistance in yards, by the quantity of explosive required to throw out one cubic yard.