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They are used to approximate functions like sin(x) and cos(x), so a calculator, for example, can calculate sin (x) and cos(x), which are infinite series functions.

Q: What are infinite series used for?

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An infinite series of points

The Fourier series is a specific type of infinite mathematical series involving trigonometric functions that are used in applied mathematics. It makes use of the relationships of the sine and cosine functions.

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No. ∑(1/n) diverges. It is the special infinite series known as the "harmonic series."

A power series in mathematics (in one variable) is an infinite series of a certain form. It normally appears as the Taylor series of a known function.

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The next method after Archimedes', who used polygons, was that of infinite series. This was first done in India. Both infinite sums and infinite products have been used. Isaac Newton was one who used an infinite series involving a trigonometric function. Commonly used today are iterative algorithms run on computers.

William John Swartz has written: 'On convergence of infinite series of images' -- subject(s): Infinite Series, Series, Infinite

Not possible, summing an infinite series would take infinite time.

It depends on the series.

An infinite series of points

The Fourier series is a specific type of infinite mathematical series involving trigonometric functions that are used in applied mathematics. It makes use of the relationships of the sine and cosine functions.

In an infinite series of flips it is 1 = a certainty.In only two flips it is 1/4.In an infinite series of flips it is 1 = a certainty.In only two flips it is 1/4.In an infinite series of flips it is 1 = a certainty.In only two flips it is 1/4.In an infinite series of flips it is 1 = a certainty.In only two flips it is 1/4.

because starting torque is high and without any load, speed becomes infinite.

The sum of the series a + ar + ar2 + ... is a/(1 - r) for |r| < 1

It's an infinite sum of sines and cosines that can be used to represent any analytic (well-behaved, like without kinks in it) function.

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No. ∑(1/n) diverges. It is the special infinite series known as the "harmonic series."