5. Find the cubic near-minimax approximation to g(t) = cos(t), 0 /2. Com- pare it...
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5. Find the cubic near-minimax approximation to g(t) = cos(t), 0≤ ≤ π/2. Com- pare it to the minimax approximation given in Problem 5(b) of Section 4.4. (b) To check the accuracy of (a), compute the exact error in m3(x) cos(x) on [0, π/2], where m3(x) = 0.9986329 +0.0296140x0.6008616x² +0.1125060x³ 5. Find the cubic near-minimax approximation to g(t) = cos(t), 0≤ ≤ π/2. Com- pare it to the minimax approximation given in Problem 5(b) of Section 4.4. (b) To check the accuracy of (a), compute the exact error in m3(x) cos(x) on [0, π/2], where m3(x) = 0.9986329 +0.0296140x0.6008616x² +0.1125060x³
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Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
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