# CML3 - 12) + = x x x f 2 ln 1 5 ) ( OVER 24) x x x x x f 2...

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Math 210 CML 3 Find the derivative of the given function. Use proper notation and do not simplify . If you would like to rewrite the given function in any way before taking the derivative, you may do so. 1) 2 2 2 - + - = x x y 13) ) ln( x y - = 2) 5 3 3 2 ) ( x x x f + = 14) 2 3 4 3 20 10 ) ( x x x x h - = 3) x x y - + = 5 2 4 15) 2 3 4 + - = x x y 4) ) 2 5 ( 3 ) ( 4 5 4 x x x x x g + - - = - 16) + - = 2 1 ln ) ( k k k k g 5) ( 29 32 6 1 12 5 ) ( - - = x x x f 17) ) ln( 10 5 x y = 6) 7 ) (sin x y = 18) x x x f 2 2 cos sin ) ( + = 7) 2 3 1 cos ) ( x x x f = 19) x x y 3 1 5 - = - 8) 3 2 3 ) ( - = t t t g 20) 1 )) 4 (sin( ) ( - = x x g 9) ) (cos log 5 x y = 21) θ tan sec = y 10) + = - 5 1 1 3 cot ) ( f 22) 2 6 5 4 3 2 ) ( x x x x x x x f + + + + = 11) 2 sec 3 = t t t y 23) )) sin(ln( x y =

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Unformatted text preview: 12) + = x x x f 2 ln 1 5 ) ( OVER 24) x x x x x f 2 cos 3 cos ) ( 3 +-= 25) ( 29 ( 29 x x g 2 cos log ) ( 4 = 26) x x y cos sin = 27) x e y 1 cos-= 28) ) 3 ( csc ) ( 1 x x f-= 29) )) 2 ln(sin( x x y = 30) ) 1 ( tan ) ( 2 1-=- f 31) x x y-= 2 32) 4 ) (-= x e x g 33) 4 ) ( cos x e x f = 34) ) ( sin 2 1 +-= x e y 35) ) 10 log( ) ( 12 3-= x x f...
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## This note was uploaded on 05/04/2008 for the course MATH 210 taught by Professor Volkerding during the Winter '07 term at University of Missouri-Kansas City .

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CML3 - 12) + = x x x f 2 ln 1 5 ) ( OVER 24) x x x x x f 2...

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