A curve is defined by x ( (), y g(), 0 ( ( ( 1 Show that the tangent vector (dx d, dy d) does actually lie tangent to the curve ...

A curve is defined by {x = ( (), y = g(), 0 ( ( ( 1}.

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A curve is defined by {x = ( (λ), y = g(λ), 0 ( ( ( 1}. Show that the tangent vector (dx/dλ, dy/dλ) does actually lie tangent to the curve.

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A First Course in General Relativity

ISBN: 978-0521887052

2nd edition

Authors: Bernard Schutz

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Question Posted: Jun 21, 2016 07:57 AM

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A curve is defined by {x = ( (), y = g(), 0 ( ( ( 1}.

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The slope of the tang...View the full answer

A First Course in General Relativity

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