Submit an Article
Become a reviewer
Vol 1 Iss. 2
Pages:
92-93
Download volume:
RUS
Article

New derivation of the Wallis formula

Authors:
Ye. К. Mitkevich-Volchassky
Date submitted:
1907-12-16
Date accepted:
1908-02-15
Date published:
1908-06-01

Abstract

This note examines the expression of the length of the arcs of an ellipse and a hyperbola using infinite series (see article). Adding all these equalities and making reductions, we obtain the following formula, which is nothing more than the Wallis formula. The same result could be obtained by finding the arc length of the hyperbola.

Область исследования:
(Archived) Without section
Funding:

None

Go to volume 1

Similar articles

Collinear systems in a perspective position, but not involution
1908 Ye. S. Fedorov
Several experiments on crystals cut in the shape of spheres
1908 D. N. Artemyev
The crystalline state is the only internal state of matter
1908 P. P. Von Weymarn
Zinc containing troilite, as a product of factory distillation
1908 Ye. S. Fedorov
Optical symbols of minerals: pushkinite, kainite, barite-calcite, valuevite and kyanite
1908 V. I. Sokolov
Systems of harmonic segments and vectors
1908 Ye. P. Fedorov