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U N I V E R S I D A D E S A N T A C E C Í L I A CÁLCULO DIFERENCIAL E INTEGRAL – Revisão . I ) Calcule a derivada das seguintes funções: 01) f ( x ) = 3x2 + cos x Resp: f ‘ ( x ) = 6x - sen x 02) f ( x ) = 2x + e x + ln x Resp: f ‘ ( x ) = 2 + e x + 03) f ( x ) = + 1 - tg x Resp: f ‘ ( x ) = - 04) f ( x ) = e x . ( 1 + ) Resp: f ‘ ( x ) = 05) f ( x ) = Resp: f ‘ ( x ) = 06) f ( x ) = �� EMBED Equation.3 Resp: f ‘ ( x ) = 07) f ( x ) = Resp: f ‘ ( x ) = 08) f ( x ) = Resp: f ‘ ( x ) = 09) f ( x ) = Resp: f ‘ ( x ) = 10) f ( x ) = Resp: f ‘ ( x ) = ( x2 + 3x + 5 ) 3 ( 8x + 12 ) 11) f ( x ) = Resp: f ‘ ( x ) = 12) f ( x ) = Resp: f ‘ ( x ) = 13) f ( x ) = ( sen 2x + cos 2x ) 2 Resp: f ‘ ( x ) = 4 ( cos 2 2x – sen 2 2x ) 14) f ( x ) = Resp: f ‘ ( x ) = 15) f ( x ) = Resp: f ‘ ( x ) = -3 cossec 3x ( 2 cotg2 3x - 1 ) 16) f ( x ) = ln cos ( x3 - 5 ) Resp: f ‘ ( x ) = -3 x 2 tg ( x 3 - 5 ) 17) f ( x ) = ln 2 sen ( 3x - x 2 ) Resp: f ‘ ( x ) = (6 – 4x) ln sen ( 3x – x2 ) . cotg ( 3x – x2 ) 18) f ( x ) = Resp: f ‘ ( x ) = 19) f ( x ) = e 3x Resp: f ‘ ( x ) = 20) f ( x ) = ln3 ( x2 - 2x3 ) 2 Resp: f ‘ ( x ) = 21) f ( x ) = sen2 Resp: f ‘ ( x ) = 22) f ( x ) = Resp: f ‘ ( x ) = 23) f ( x ) = Resp: f ‘ ( x ) = -2 + 24) f ( x ) = Resp: f ‘ ( x ) = _1083141946.unknown _1241406847.unknown _1241406856.unknown _1241406864.unknown _1241406889.unknown _1241406922.unknown _1241406861.unknown _1241406851.unknown _1098186575.unknown _1241406807.unknown _1241406837.unknown _1098186653.unknown _1097999448.unknown _1098175925.unknown _1097999694.unknown _1083141955.unknown _1097999304.unknown _1083141958.unknown _1083141952.unknown _1083141809.unknown _1083141893.unknown _1083141910.unknown _1083141933.unknown _1083141939.unknown _1083141929.unknown _1083141925.unknown _1083141905.unknown _1083141821.unknown _1083141830.unknown _1083141836.unknown _1083141825.unknown _1083141817.unknown _1083141786.unknown _1083141795.unknown _1083141799.unknown _1083141790.unknown _1083141774.unknown _1083141778.unknown _1083141752.unknown
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