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Evaluate tan-1 x dx А. 1. tan-x dx = x tan-!x-;In(1+x²) + C В. 1. tan-x dx = x tan-x+;In(1+ x?) + C C. tan-1 x dx = tan-x +In(1 + x2) + C D. 1 tan-1 x dx = x2 tan-x +In(1 + x²) +C

Evaluate tan-1 x dx А. 1. tan-x dx = x tan-!x-;In(1+x²) + C В. 1. tan-x dx = x tan-x+;In(1+ x?) + C C. tan-1 x dx = tan-x +In(1 + x2) + C D. 1 tan-1 x dx = x2 tan-x +In(1 + x²) +C

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.3: The Natural Exponential Function
Problem 58E
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4 O T O Evaluate -1 tan x dx O A. tan-1 x dx = x tan-!x-;n(1+ x²) + C O B. 1 tan-1x dx = x tan1x+;In(1+ x²) + C O C. 1 tan-1 x dx = tan-1x +- In(1+x²) + C D. tan- x dx = x² tan¬1x + 2 +C Filters Add a caption.
Transcribed Image Text:4 O T O Evaluate -1 tan x dx O A. tan-1 x dx = x tan-!x-;n(1+ x²) + C O B. 1 tan-1x dx = x tan1x+;In(1+ x²) + C O C. 1 tan-1 x dx = tan-1x +- In(1+x²) + C D. tan- x dx = x² tan¬1x + 2 +C Filters Add a caption.
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