Exam 7: Principle of Integral Evaluation

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Evaluate Evaluate   . .

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Evaluate Evaluate   . .

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Use inequality (11) to find an upper bound on the magnitude of the error for the approximate value of Use inequality (11) to find an upper bound on the magnitude of the error for the approximate value of   found by the trapezoidal approximation using 10 subintervals. found by the trapezoidal approximation using 10 subintervals.

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Answer true or false. Answer true or false.   = 2 = 2

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Evaluate Evaluate   . .

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Evaluate Evaluate   . .

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Evaluate Evaluate   . .

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Answer true or false. Answer true or false.   = 0 = 0

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Evaluate Evaluate   . .

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Evaluate Evaluate   . .

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Evaluate Evaluate   . .

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Use the trapezoid rule with n = 10 to approximate the integral. Use the trapezoid rule with n = 10 to approximate the integral.

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Use integration by parts to evaluate Use integration by parts to evaluate   . .

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Evaluate Evaluate   . .

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Use n = 10 to approximate Use n = 10 to approximate   by the midpoint rule. by the midpoint rule.

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Evaluate Evaluate   . Use a CAS or calculator with integration capability. It may be necessary to make a substitution that converts the integral into one that can be integrated. . Use a CAS or calculator with integration capability. It may be necessary to make a substitution that converts the integral into one that can be integrated.

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Use Simpson's Rule with n = 10 to approximate the integral. Use Simpson's Rule with n = 10 to approximate the integral.

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Use Simpson's Rule with n = 10 to approximate the integral. Use Simpson's Rule with n = 10 to approximate the integral.

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Use n = 10 to approximate the integral by the midpoint rule. Use n = 10 to approximate the integral by the midpoint rule.

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Answer true or false. Answer true or false.   =   . = Answer true or false.   =   . .

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