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Material Type: Assignment; Professor: Bart; Class: Calculus II; Subject: Mathematics; University: Saint Louis University; Term: Fall 2008;
Typology: Assignments
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Homework section 7.5 and 7.6 Trapezoidal Rule and Simpson’s Rule Problems for this section:
From the book: Section 7.5 # 9, 11, 22. Other:
0 cos(cos(t))dt.^ Estimate the value of this integral with^ n^ = 5 using first the trapezoidal rule, then using Simpson’s Rule. What is the error bound in each case? Suppose we want to compute the integral with an error of < .001. What value of n is required for each of the two methods?
0
1 + x^3 dt. Estimate the value of this integral with n = 5 using first the trape- zoidal rule, then using Simpson’s Rule. What is the error bound in each case? Suppose we want to compute the integral with an error of < .001. What value of n is required for each of the two methods?
0
sin(t t dt. Estimate the value of this integral with^ n^ = 5 using first the trapezoidal rule, then using Simpson’s Rule. What happens at x = 0? What is the error bound in each case? Suppose we want to compute the integral with an error of < .001. What value of n is required for each of the two methods?