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Apply the Trapezoidal Rule and Simpson's Rule to Approximate the Value

Question 2

Multiple Choice

Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral. Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   .


A) The Trapezoidal rule gives 16.3400 and Simpson's rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . .
B) The Trapezoidal rule gives 16.3400 and Simpson's rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . .
C) The Trapezoidal rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . and Simpson's rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . .
D) The Trapezoidal rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . and Simpson's rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . .
E) The Trapezoidal rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . and Simpson's rule gives Apply the Trapezoidal Rule and Simpson's Rule to approximate the value of the definite integral using   subintervals. Round your answer to six decimal places and compare the result with the exact value of the definite integral.   A)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . B)  The Trapezoidal rule gives 16.3400 and Simpson's rule gives   . C)  The Trapezoidal rule gives   and Simpson's rule gives   . D)  The Trapezoidal rule gives   and Simpson's rule gives   . E)  The Trapezoidal rule gives   and Simpson's rule gives   . .

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