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Unformatted text preview: 1 1 ) ( 2 + = x x f over the interval [0,4] with 4 = n . Round your result to two decimal places. Note: carry any intermediate calculations to 4 decimal places. (a) the right hand endpoint of each subinterval i.e. the sum in the text. 4 R (b) the left hand endpoint of each subinterval i.e. the sum in the text. 4 L Section 5.2 6. (3 pts) If and ∫ 9 10 ) ( = dx x f ∫ 9 4 7 ) ( − = dx x f , find ∫ 4 dx x f ) ( 7. Evaluate the integral by interpreting it in terms of area. hint: sketch the region indicated by the integrand and limits of integration. You may also want to consider the fact that the integral of a sum is the sum of the integrals provided they exist. (a) (3 pts) (b) (3 pts) ∫ 5 dx x ) 2 4 ( − ∫ − 3 dx x ) 9 5 ( 2 − + Page 2 of 2...
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This note was uploaded on 11/16/2011 for the course MATH 2413 taught by Professor . during the Fall '11 term at University of Texas at Dallas, Richardson.
 Fall '11
 .
 Math, Derivative

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