(a) Derive Eq. (1.3) from Eq. (1.2), for general {M, , = 0, . . ....
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(b) Since (s̅2 = 0 in Eq. (1.3) for any {(xi}, replace (xi by − (xi in Eq. (1.3) and subtract the resulting equation from Eq. (1.3) to establish that M0i = 0 for i = 1, 2, 3.
(c) Use Eq. (1.3) with (s̅2 = 0 to establish Eq. (1.4b). ((x, (y, and (z are arbitrary.)
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a Derive Eq 13 from Eq 12 for general M a b Start with Eq 12 D s 2 M a b D x a D x b Substituting D ...View the full answer
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