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Find the Trapezoid Rule Approximation for I = ≈\approx 07837, I =

Question 1

Multiple Choice

Find the Trapezoid Rule approximation Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 for I = Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation.


A) Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 ≈\approx 0.7837, I = π\pi /4 ≈\approx 0.7854, Error ≈\approx 0.0017
B) Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 ≈\approx 0.7827, I = π\pi /4 ≈\approx 0.7854, Error ≈\approx 0.0027
C) Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 ≈\approx 0.7837, I = π\pi /4 ≈\approx 0.7854, Error ≈\approx -0.0017
D) Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 ≈\approx 0.7820, I = π\pi /4 ≈\approx 0.7854, Error ≈\approx -0.0034
E) Find the Trapezoid Rule approximation for I = based on dividing [0, 1] into 5 equal subintervals. Quote your answer to 4 decimal places. Calculate the exact value of I and so determine the error in the approximation. A) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx 0.0017 B) \approx 0.7827, I = \pi /4 \approx 0.7854, Error \approx 0.0027 C) \approx 0.7837, I = \pi /4 \approx 0.7854, Error \approx -0.0017 D) \approx 0.7820, I = \pi /4 \approx 0.7854, Error \approx -0.0034 E) \approx 0.7862, I = \pi /4 \approx 0.7854, Error \approx - 0.0008 ≈\approx 0.7862, I = π\pi /4 ≈\approx 0.7854, Error ≈\approx - 0.0008

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