Starting with Eq (6 35) and Eq (6 37), show that the 2 2 matrix resulting from the product of the three 2 2 matrices in Eq (6 33) has the form Since this matrix is the product of matrices each of which has a unit determinant, it has a unit determinant Accordingly, show that a12do) a12 (11 2do) a21 ...

Starting with the three 2 2 matrices from E ...

Starting with Eq. (6.35) and Eq. (6.37), show that the 2 2 matrix resulting from the

Question:

Starting with Eq. (6.35) and Eq. (6.37), show that the 2 × 2 matrix resulting from the product of the three 2 × 2 matrices in Eq. (6.33) has the form

a12do) a12 | (а11 — ај2do) Мт

Since this matrix is the product of matrices each of which has a unit determinant, it has a unit determinant. Accordingly, show that

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Optics

ISBN: 978-0133977226

5th edition

Authors: Eugene Hecht

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Question Posted: Jan 08, 2019 10:14 AM

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Starting with Eq. (6.35) and Eq. (6.37), show that the 2 2 matrix resulting from the

Question:

a12do) a12 | (а11 — ај2do) Мт a21 – d22do + (a11 – a12do)d¡ = 0 (6.35)

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Starting with the three 2 2 matrices from E...View the full answer

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