Evaluate the following integral using trigonometric substitution. dx S , x> 22 - 484 What substitution...
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Evaluate the following integral using trigonometric substitution. dx S , x> 22 - 484 What substitution will be the most helpful for evaluating this integral? A. x = 22 sec 0 B. x = 22 tan 0 C. x = 22 sin 0 Rewrite the given integral using this substitution. dx S- JO ²-484 (Simplify your answers. Type exact answers.) Evaluate the integral. de dx S- √x²-484 (Type an exact answer.) = In in (1sec (arc arcsec 1 22 an (2₁ + tan arcsec (+))) 22 + C Evaluate the following integral using trigonometric substitution. dx S , x> 22 - 484 What substitution will be the most helpful for evaluating this integral? A. x = 22 sec 0 B. x = 22 tan 0 C. x = 22 sin 0 Rewrite the given integral using this substitution. dx S- JO ²-484 (Simplify your answers. Type exact answers.) Evaluate the integral. de dx S- √x²-484 (Type an exact answer.) = In in (1sec (arc arcsec 1 22 an (2₁ + tan arcsec (+))) 22 + C Evaluate the following integral using trigonometric substitution. dx S , x> 22 - 484 What substitution will be the most helpful for evaluating this integral? A. x = 22 sec 0 B. x = 22 tan 0 C. x = 22 sin 0 Rewrite the given integral using this substitution. dx S- JO ²-484 (Simplify your answers. Type exact answers.) Evaluate the integral. de dx S- √x²-484 (Type an exact answer.) = In in (1sec (arc arcsec 1 22 an (2₁ + tan arcsec (+))) 22 + C Evaluate the following integral using trigonometric substitution. dx S , x> 22 - 484 What substitution will be the most helpful for evaluating this integral? A. x = 22 sec 0 B. x = 22 tan 0 C. x = 22 sin 0 Rewrite the given integral using this substitution. dx S- JO ²-484 (Simplify your answers. Type exact answers.) Evaluate the integral. de dx S- √x²-484 (Type an exact answer.) = In in (1sec (arc arcsec 1 22 an (2₁ + tan arcsec (+))) 22 + C
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I T lets put S I as N 11 dze x484 dx x 22 secce S 22 sec... View the full answer
Related Book For
A First Course in the Finite Element Method
ISBN: 978-1305635111
6th edition
Authors: Daryl L. Logan
Posted Date:
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