Lesson 10 Inverse Hyperbolic Functions

Lesson 10 Inverse Hyperbolic Functions - -x cos 4 xdx cos ....

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INTEGRATION OF INVERSE HYPERBOLIC FUNCTIONS
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Review Theorem 6.9.4 (p. 480)
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Review Theorem 6.9.5 (p. 481)
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Review Theorem 6.9.6 (p. 481)
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Comparison of Integrals 5 When given integral problems, look for these patterns C a a u u ln C a u sinh a u du . 1 2 2 1 2 2 + + + = + = + - C a a u u ln C a u cosh a u du . 2 2 2 1 2 2 + - + = + = - - C u a u a ln a 2 1 a u , C a u coth a 1 a u , C a u tanh a 1 u a du . 3 1 1 2 2 + - + = + < + = - - - C a u sin u a du . 1 1 2 2 + = - - C a u tan a 1 u a du . 2 1 2 2 + = + - C a u sec a 1 a u u du . 3 1 2 2 + = - -
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Integrate the following 6 - 16 x 9 dx . 1 2
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Unformatted text preview: -x cos 4 xdx cos . 2 2 + + 5 x 6 x xdx 3 . 3 2 4 --3 2 2 5 x 12 x 9 dx . 4 7 + 2 x 4 dx . 1 -4 x 16 xdx . 2 --2 x x 4 2 dx . 3 +-3 t 4 t dt . 4 2 -1 x xdx . 5 4 + + 1 2 2 z 2 z dz . 6 -16 e 9 dx e . 7 x 4 x 2 + 2 / 2 d sin 1 cos . 8 Evaluate the following integral EXERCISES:...
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This note was uploaded on 08/19/2011 for the course ECON 232 taught by Professor Charles during the Spring '11 term at MIT.

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Lesson 10 Inverse Hyperbolic Functions - -x cos 4 xdx cos ....

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