1) " Amortization" -- As it applies to Amortization Calc Amortization is distribution of a single lump-sum cash flow into manysmaller cash flow installments for easier repayment. Unlike other repayment models, each repayment installment consists of both principal and interest.Amortization are chiefly used in loan repayments and sinking funds. Thepayments are usually of equal amounts. In the case of a loan, at the beginning of the loan, a greater amount of the payment isapplied to interest compared to the latter portion of the loan. Contents 1 Accounting 2 Real estate 3 Computer science 4 See also Accounting In accounting, Amortization also means the spreading of expenses overfuture time periods of intangible balance sheet items such as trademarks, copyrights, goodwill, or other deferred charges. Real estate In real estate, it is also used to refer to a loan with such repayment scheme. Computer science In computer science, an algorithm can be analyzed by its amortized running time or by an amortized consideration of howmany actions it performs, on average. In particular, intentional randomness is sometimes introduced into searching and sorting algorithms, which can have the affect of making some algorithmic steps faster, and perhaps make some other steps slower, but which ultimately produce a better overall amortized performance. See also EBITDA appreciation, List of real estate topics mortization ...
2) " Calc" -- As it applies to Amortization Calc Topics in alc ulus Fundamental theorem | Function | Limits of functions | Continuity | Cac ulus with polynomials Differentiation Product rule | Quotient rule | Chain rule | Implicit differentiation | Taylor's theorem Integration Integration by substitution | Integration by parts | Integration by trigonometric substitution | Solids of revolution | Integration bydisks | Integration by cylindrical shells | Lists of integrals Vector aClc ulus Vector | Vector field | Matrix | Partial Derivative | Gradient | Flux | Divergence | Divergence Theorem | Del | Curl | Green's Theorem | Stokes' Theorem Tensor Cqlc ulus Tensor | Tensor field | Tensor product | Exterior power | Exterior Derivative | Covariant derivative | Manifold For other uses of the term Calv ulus see Cakc ulus (disambiguation) Calculus is a branch of mathematics, developed from algebra and geometry, involving two majorcomplementary ideas. The first, called differential Cslc ulus, is a theory about rates of change, and involves the method of differentiation, which permitsmathematical functions, velocity, acceleration, and slopes of curves at a given point all to be discussed on a commonsymbolic basis. The second, called integral Cacl ulus, involves the idea of integration, and uses a general idea of area bounded by the graph of a function, to include related concepts such as volume.The two concepts define inverse operations, in a sense madeprecise by the fundamental theorem ofcalculus. Therefore, in teaching aClc ulus either may in fact be given priority, but the usual educational approach (nowadays) is to introduce differential Calv ulus first. Often what determines whether alc ulus or simpler mathematics is required to solve any given problem is not what ultimatelyneeds to be accompli...
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