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A math quiz focused on estimating error bounds for approximations of integrals using the midpoint rule and left-riemann sum. Students are required to find the values of k1 and k2, and the corresponding error bounds for each approximation, using given integrals and appropriate graphs on their calculators.
Typology: Exercises
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Math 106 A and B 1. Consider ∫ (^22). 2. (^8) sin(3 ←−x (^) )circle your section dx and the two approximations LHS(25) and MID(25) of this integral. Use appropriate graphs Quiz 03 page 1 01/27/12 Name on your calculator to estimate1A: What is value of K 1 you should use in “theorem 3” to find an error bound for LHS(25)? K 1 and K 2 to just two correct digits in the following:
1B: What is that error bound in (1A)? (to five digits)? Show the formula you use in your work. 1C: What is value of K 2 you should use in that same theorem to find an error bound for MID(25)? 1D: What is that error bound in (1C)? Again, show the formula as part of your work.