«PARALLELOPIPED»に関連する英語の本
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Now, if a third parallelopiped be supposed, which, with the same inferior base
ABCD, has for its superior base NOPQ, this third parallelopiped will be equivalent
to the parallelopiped AG (399) ; since, the inferior base being the same, the ...
Adrien Marie Legendre,
1825
2
The Encyclopaedia britannica: or, Dictionary of arts, ...
Now, if we suppose a third paral- lelopiped, which, with the same lower base
ABCD, has for its upper base NOPQ, this third parallelopiped will be equivalent to
the parallelopiped AG (4) ; for the same reason the third parallelopiped will be ...
Thomas Stewart Traill,
1856
3
A Course of Mathematics: Principally Designed for Students ...
For the same reason, the third parallelopiped will be equivalent to the
parallelopiped AL ; therefore the two parallelopipeds AG, AL, which have the
same base and the same altitude, are equivalent to one another. PBOP. CXI. —
TIIEOBEM.
4
The Encyclopaedia Britannica, Or Dictionary of Arts, ...
Now, if we suppose a third paral- lelopiped, which, with the same lower base
ABCD, has for its upper base NOPQ, this third parallelopiped will be equivalent to
the parallelopiped AG (4) ; for the same reason the third parallelopiped will be ...
5
Library of useful knowledge: Mathematis ...
Then, the parallelopipeds will have a common part A D, which is likewise a
rectangular parallelopiped, having the same altitude A L with them, and the two
adjoining edges A G, A H common to it with AB, A C respectively. Let the base
A K of ...
Society for the Diffusion of Useful Knowledge (Great Britain),
1847
6
The Principles and Practice of Arithmetic: Comprising the ...
Let ABFM represent a rectangular parallelopiped, whereof the length AB = 5, the
breadth AC = 4, and the thickness AD = 3 lineal units, the denominations of the
dimensions being the same in each, whether inches, feet, yards, &c. : JJ jv take ...
Then, the parallelopipeds will have a common part A D, which is likewise a
rectangular parallelopiped, having the same altitude A L with them, and the two
adjoining edges AG, AH common to it with AB, AC respectively. Let the base A K
of this ...
8
Geometry, plane, solid, and spherical. To which is added, in ...
Then, the parallelopipeds will have a common part A D, which is likewise a
rectangular parallelopiped, having the same altitude A L with them, and the two
adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K
of ...
9
Geometry, plane, solid, and spherical, in six books: To ...
Then, the parallelopipeds will have a common part A D, which is likewise a
rectangular parallelopiped, having the same altitude A L with them, and the two
adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K
of ...
Then, the parallelopipeds will have a common part AD, which is likewise a
rectangular parallelopiped, having the same altitude A L with them, and the two
adjoining edges AG, AH common to it with AB, A C respectively. Let the base A K
of this ...
Barthold Georg Niebuhr, Society for the Diffusion of Useful Knowledge (Great Britain),
1833