It can be used in function approximation, especially in physics and numerical analysis and system & signals. Actually, the essence is that the basis of series is orthorgonal.
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A substrate
It is a table, or a series of tables, depending on whether it is the year as a whole or month by month.
the insured agrees to make a lump-sum payment or series of payments to an insurance company...
Simply because the Maclaurin series is defined to be a Taylor series where a = 0.
Best example is that an "odd" (or "even") function's Maclaurin series only has terms with odd (or even) powers. cos(x) and sin(x) are examples of odd and even functions with easy to calculate Maclaurin series.
Yes. If the Maclaurin expansion of a function locally converges to the function, then you know the function is smooth. In addition, if the residual of the Maclaurin expansion converges to 0, the function is analytic.
A maclaurin series is an expansion of a function, into a summation of different powers of the variable, for example x is the variable in ex. The maclaurin series would give the exact answer to the function if the series was infinite but it is just an approximation. Examples can be found on the site linked below.
Normand MacLaurin was born in 1835.
Normand MacLaurin died in 1914.
Brian MacLaurin was born in 1949.
Neil MacLaurin was born in 1966.
The numerical value of pi is often found using a Taylor or Maclaurin series (Taylor series centered at 0).
John Maclaurin Dreghorn has written: 'The works of the late John Maclaurin, esq. of Dreghorn'
Colin Maclaurin died on 1746-06-14.
James Scott Maclaurin died in 1939.