Show that cos bx = (eibx +e-ibx) and 1 sin bx :(eibx – e-ibx). 2i (A comparison of these formulas with the correspond- ing formulas cosh bx =(ebx 1 +e-bx) and sinh bx =(ebx - e-bx) indicates why the trigonometric and hyperbolic func- tions satisfy similar identities.)
Show that cos bx = (eibx +e-ibx) and 1 sin bx :(eibx – e-ibx). 2i (A comparison of these formulas with the correspond- ing formulas cosh bx =(ebx 1 +e-bx) and sinh bx =(ebx - e-bx) indicates why the trigonometric and hyperbolic func- tions satisfy similar identities.)
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter7: Distance And Approximation
Section7.1: Inner Product Spaces
Problem 12EQ
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