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Unformatted text preview: f ′ ( x ) = 2 x ( x 21) 2 6. f ′ ( x ) =1 11 x 2 006 10.0 points Find the value of F ′ (2) when F ( x ) = f ( x ) f ( x )g ( x ) and f (2) = 3 , f ′ (2) = 4 , g (2) = 2 , g ′ (2) = 5 . 1. F ′ (2) = 7 2. F ′ (2) = 22 3. F ′ (2) = 23 4. F ′ (2) =23 5. F ′ (2) =7 007 10.0 points Determine g ′ ( x ) when g ( x ) = 5 + xf ( x ) √ x , and f is a di±erentiable function. 1. g ′ ( x ) = 2 xf ( x ) + x 2 f ′ ( x )5 √ x 2. g ′ ( x ) = 2 xf ( x ) + x 2 f ′ ( x )5 x √ x 3. g ′ ( x ) = xf ( x )x 2 f ′ ( x ) + 5 x √ x 4. g ′ ( x ) = xf ( x ) + 2 x 2 f ′ ( x ) + 5 √ x 5. g ′ ( x ) = xf ( x ) + 2 x 2 f ′ ( x )5 2 x √ x 6. g ′ ( x ) = xf ( x )2 x 2 f ′ ( x ) + 5 2 x √ x...
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This note was uploaded on 06/14/2011 for the course MATH 305G taught by Professor Cathy during the Spring '11 term at University of Texas.
 Spring '11
 Cathy

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