Assume that J(y; v) and SJ(y; v) both exist for y, ve Y. (a) Verify the...
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Assume that ôJ(y; v) and SJ(y; v) both exist for y, ve Y. (a) Verify the product formula S(JĪ)(y, v) = 5J(y, v)J(9) + J(y)&J{y; v). %3D (b) Establish the quotient rule J(y)8J(y, v)- J(y)&J(y; v) (y; v) provided that J(y) + 0. (c) Supposing that he C' (R), show that S(h(J))(y; v) = h'(J(y))SJ(y; v). Assume that ôJ(y; v) and SJ(y; v) both exist for y, ve Y. (a) Verify the product formula S(JĪ)(y, v) = 5J(y, v)J(9) + J(y)&J{y; v). %3D (b) Establish the quotient rule J(y)8J(y, v)- J(y)&J(y; v) (y; v) provided that J(y) + 0. (c) Supposing that he C' (R), show that S(h(J))(y; v) = h'(J(y))SJ(y; v).
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Related Book For
Elementary Linear Algebra with Applications
ISBN: 978-0471669593
9th edition
Authors: Howard Anton, Chris Rorres
Posted Date:
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