133 S 0 169+x Click the icon to view the natural log equivalents of the inverse...
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13√3 S 0 √169+x Click the icon to view the natural log equivalents of the inverse hyperbolic functions. Evaluate dx both as an inverse hyperbolic function and as a natural logarithmic function. The integral evaluated as an inverse hyperbolic function is A. sinh (V3). B. cosh ¹(√3). C. sin¹ (√3). *D. sinh -1(V3). The integral evaluated as a natural logarithm is In (√3+2). (Type an exact answer, using radicals as needed.) 13√3 S 0 √169+x Click the icon to view the natural log equivalents of the inverse hyperbolic functions. Evaluate dx both as an inverse hyperbolic function and as a natural logarithmic function. The integral evaluated as an inverse hyperbolic function is A. sinh (V3). B. cosh ¹(√3). C. sin¹ (√3). *D. sinh -1(V3). The integral evaluated as a natural logarithm is In (√3+2). (Type an exact answer, using radicals as needed.)
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133 S and 133 da 169172 we 133 en at 27169111 en 133 ... View the full answer
Related Book For
A Survey of Mathematics with Applications
ISBN: 978-0134112107
10th edition
Authors: Allen R. Angel, Christine D. Abbott, Dennis Runde
Posted Date:
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