Let (y) 2 tan 1 (e y ) 2 Prove that gd(y) (y) Show that gd(y) '(y) and (0) gd(0) ...

Let fy 2tan e Then 2e 1 ey fv To find C we substitute y 0 Therefore ...

Let (y) = 2 tan 1 (e y ) /2. Prove that gd(y) = (y). Show

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Let ƒ(y) = 2 tan⁻¹(e^y) − π/2. Prove that gd(y) = ƒ(y). Show that gd(y) = ƒ'(y) and ƒ (0) = gd(0).

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Calculus

ISBN: 9781319055844

4th Edition

Authors: Jon Rogawski, Colin Adams, Robert Franzosa

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Let (y) = 2 tan 1 (e y ) /2. Prove that gd(y) = (y). Show

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Calculus

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