Select Search
World Factbook
Roget's Int'l Thesaurus
Bartlett's Quotations
Respectfully Quoted
Fowler's King's English
Strunk's Style
Mencken's Language
Cambridge History
The King James Bible
Oxford Shakespeare
Gray's Anatomy
Farmer's Cookbook
Post's Etiquette
Brewer's Phrase & Fable
Bulfinch's Mythology
Frazer's Golden Bough
All Verse
Anthologies
Dickinson, E.
Eliot, T.S.
Frost, R.
Hopkins, G.M.
Keats, J.
Lawrence, D.H.
Masters, E.L.
Sandburg, C.
Sassoon, S.
Whitman, W.
Wordsworth, W.
Yeats, W.B.
All Nonfiction
Harvard Classics
American Essays
Einstein's Relativity
Grant, U.S.
Roosevelt, T.
Wells's History
Presidential Inaugurals
All Fiction
Shelf of Fiction
Ghost Stories
Short Stories
Shaw, G.B.
Stein, G.
Stevenson, R.L.
Wells, H.G.
Albert Einstein
>
Relativity
> 6. The Theorem of the Addition of Velocities Employed in Classical Mechanics
PREVIOUS
NEXT
CONTENTS
·
BIBLIOGRAPHIC RECORD
Albert Einstein
(18791955).
Relativity: The Special and General Theory.
1920.
VI.
The Theorem of the Addition of Velocities Employed in Classical Mechanics
L
ET
us suppose our old friend the railway carriage to be travelling along the rails with a constant velocity
v,
and that a man traverses the length of the carriage in the direction of travel with a velocity
w.
How quickly, or, in other words, with what velocity
W
does the man advance relative to the embankment during the process? The only possible answer seems to result from the following consideration: If the man were to stand still for a second, he would advance relative to the embankment through a distance
v
equal numerically to the velocity of the carriage. As a consequence of his walking, however, he traverses an additional distance
w
relative to the carriage, and hence also relative to the embankment, in this second, the distance
w
being numerically equal to the velocity with which he is walking. Thus in total he covers the distance
W = v + w
relative to the embankment in the second considered. We shall see later that this result, which expresses the theorem of the addition of velocities employed in classical mechanics, cannot be maintained; in other words, the law that we have just written down does not hold in reality. For the time being, however, we shall assume its correctness.
1
CONTENTS
·
BIBLIOGRAPHIC RECORD
PREVIOUS
NEXT
Loading
Click
here
to shop the
Bartleby Bookstore
.
Shakespeare
·
Bible
·
Saints
·
Anatomy
·
Harvard Classics
·
Lit. History
·
Quotations
·
Poetry
©
19932013
Bartleby.com
· [
Top 150
]