Matinga’s Differential Calculus
- Sydney Matinga
- Feb 1
- 1 min read
Updated: 40 minutes ago
Technical Note
Please observe BODMAS sequencing in all examples for the correct results. For the true set of values, tabulate the f (x) result. Graphical plotting generally will not concur as the functions are novel.
Magnitude of x
(1) f (x) = ( x ^ 1/2 ) ^ 2
Orthodox square root of x
(2) f (x) = ( x ^ 2 ) ^ 1/2
Magnitude of x, with upper limit of d/2
(3) f (x) = (d/2) * ( 1 ^ 2 - x ^ 2 ) ^ 1/2
Magnitude of f(x), with lower limit, C, and upper limit of C + d /2, with the scalar upper limit of d/2. Substitute any equation for x. This is simplified differential calculus:
(4) f (x) = C + (d/2) * ( 1 ^ 2 - x ^ 2 ) ^ 1/2 , where c is x [min] and d/2 is x [max].
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