Prove: 0 =- 1 Proof 1: sin x tan xdx = [ cos x 1 u = cos x dv = sin xdx sec x du = sec x tan xdx v=-cosx S tan xdx = uv- [vdu | tan xdx : -cos x) - |(-cos x)secx tan xdx cos x tan xdx = -1+ | cos x tan xdx cos x | tan xdx = -1+ tan xdx 0 = -1
Prove: 0 =- 1 Proof 1: sin x tan xdx = [ cos x 1 u = cos x dv = sin xdx sec x du = sec x tan xdx v=-cosx S tan xdx = uv- [vdu | tan xdx : -cos x) - |(-cos x)secx tan xdx cos x tan xdx = -1+ | cos x tan xdx cos x | tan xdx = -1+ tan xdx 0 = -1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 44E
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Hello. The following attached Calculus proof has been done incorrectly. Please explain what has been done incorrectly and then please explain the correct way of solving it. Also, show the correct way of solving it as well. Thank you.
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