Review_for_Test_1_spring_2010

Review_for_Test_1_spring_2010 - ReviewforTest#1

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Review for Test #1 See Relative Max and Relative Min notes from 4.1… Find the x-values of the relative maxima and relative minima, if any,  of the function f(x) = x  - 48x + 5  Find the t-values of the relative maxima and relative minima, if any, of  the function f(t) =     2t/ (t 2  +1)
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Find the derivative of the function   f(x) =2x 6 + 9x – x 2  +4x-7   f '(x) = Find the derivative of the function   f(x) = (5x 3  +6x)( x 2 - 9x) 
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f '(x) = Find the derivative of the function   f(x) =( -2x 3 + 9x – 4) 1/2 f '(x) = Find the derivative of the function   f(x) = (5x 3 )( x 2 - 9x) 3   f '(x) = Find the derivative of the function   f(x) = (5x 3 ) / ( x 2 - 9x) 1/2   f '(x) =
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For the pair of demand and supply equations  p = 111-3x 2      and   p = x 2  +4x +31  and  , where  x  represents the quantity demanded in units of a thousand and 
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This note was uploaded on 02/24/2010 for the course MATH 1431 taught by Professor Vaughn during the Spring '08 term at LSU.

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Review_for_Test_1_spring_2010 - ReviewforTest#1

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