The First Remarkable Limit and Its Generalization
The following limit exists and equals 1:
Example: (1) 2)
The first generalized remarkable limit. The first remarkable limit can be generalized, namely, written in the more general form
In this formula, (х) is an infinitesimal; it is very important that the argument of the sine and the denominator must be absolutely identical. Examples. (1)
(2)
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(4)
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