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Unformatted text preview: j system, using the appropriate matrix in the following equation: G i = A i n G' n (leave results in terms of the v j variables). c) Find G·x^ , G·y^ , and G·z^ from your answer to part b). Hint: this is easy! d) Find the covariant components, G' j , in the v i system . e) Evaluate the following in the v i system, leaving answer in terms of the v j : ( δ j m δ k n δ j n δ k m ) G' j G' m u n ·u k . 3. Evaluate the following in the v i system of problem 1: a) u 1 ·u 3 b) u 3 ·u 1 c) u 2 ·u 3...
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This note was uploaded on 12/20/2010 for the course PHYS 402 taught by Professor J. during the Fall '09 term at Missouri S&T.
 Fall '09
 J.

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