Work: Raising A Load 100 Miles Up The Surface Of The Earth

**Strings (S _{i}P_{j}A_{jk}) = S_{7}P_{3}A_{32} Base Sequence = 12735 String Sequence = 12735 - 3 - 32 **

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Work: Raising A Load 100 Miles Up

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Calculate the work done in raising a 1000 lb weight to a height of 100 miles above the surface of the earth.

**The string**:

(a) S_{7}P_{3}A_{32} (Force - Push).
**The math**:

Pj Problem of interest is of type *force*. The *doer* of *work* is *force*. In the case of *white-collar work*, *intellectual force* actuates *materiality*.

The general formula for this type of work is as follows;

Work in ft-lb, W = Rm(1 - R/r) -------(1).

Where R is the radius of the Earth in feet; m is the mass of the load in lbs and r is distance from the center of the Earth.

So, substituting the given values in equation (1), we have:

W = (4000 x 5280)(1000)[1 - (4000 x 5280)/(41000 x 5280)]

So, W = (2.1 x 10^{10})(0.0244) ft-lb

So, W = 0.0512 x 10^{10} = 512,000,000 ft-lb.

For constant force on the surface of the earth where the acceleration due to gravit is assumed contant, Work s simply Force X (Distance the load is moved by the force).

The *point* **.** is a mathematical abstraction. It has negligible size and a great sense of position. Consequently, it is front and center in abstract existential reasoning.

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