The remaining terms of their sum are (with common factors removed) by the binomial theorem. Consequently, which is the Pythagorean trigonometric identity. When the trigonometric functions are defined in this way, the identity in combination with the Pythagorean theorem shows that these power series parameterize the unit circle, which we used in the previous section. This definition constructs the sine and cosine functions in a rigorous fashion and proves that they are differentiable, so that in fact it subsumes the previous two. Proof using the differential equation [ edit] Sine and cosine can be defined as the two solutions to the differential equation: [6] satisfying respectively y (0) = 0, y ′(0) = 1 and y (0) = 1, y ′(0) = 0. It follows from the theory of ordinary differential equations that the first solution, sine, has the second, cosine, as its derivative, and it follows from this that the derivative of cosine is the negative of the sine. The identity is equivalent to the assertion that the function is constant and equal to 1.

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ISBN13: 9780470444047 ISBN10: 0470444045 Cover type: Hardback Edition: 4TH 10 Copyright: 2010 Publisher: John Wiley & Sons, Inc. Published: 2010 International: No USED $132. 49 eBOOK $54. 08 List price: $236. 00 All of our used books are 100% hand-inspected and guaranteed! Happy you, happy us. FREE Shipping on $25+ Order $25 or more and the shipping's on us. Marketplace items and other exclusions apply. Ships Monday Order by noon CST (Mon-Fri, excluding holidays). Some restrictions apply. Easy 30-Day Returns Not the right book for you? We accept returns within 30 days of purchase. Access codes are non-refundable once revealed or redeemed. Ships directly from us You Save $181. 92 (77%) $ 54. 08 Instant access, flexible term options, and deep discounts up to 60% on digital content! Happy you, happy us. Delivered via email within 1 hour Expires after 120 days Non-activated eBooks can be returned for site credit within 30 days of purchase. Access codes are non-refundable once revealed or redeemed.

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