SampleMT1-1 - n to evaluate 1 sin( x 2 ) dx with an error...

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Practice Midterm Exam #1 Below is a sample of midterm which you can use for preparation. 1. Evaluate the following integrals: (a) ± x 1 / 3 ln x dx . (b) ± u + 3 ( u - 1)( u - 3) du . (c) ± dx (1 + sin x ) . (d) ± (1 + x ) 1 / 2 dx . 2. Determine whether each improper integral is convergent or divergent. Evaluate the integrals which are convergent: (a) ± 3 1 dx x - 1 . (b) ± 0 dx 1 + e x . 3. Determine how large do we have to choose
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Unformatted text preview: n to evaluate 1 sin( x 2 ) dx with an error less than 0 . 001 using Simpson rule. Write formula for this approximation. Do not evaluate! 4. Determine whether each integral is converent or divergent. Justify your answer. Do not try to evaluate these integrals! (a) 1 e x x dx . (b) 1 e x x dx ....
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This note was uploaded on 06/26/2010 for the course MATH 58455 taught by Professor Daniel during the Spring '09 term at University of California, Berkeley.

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