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Find the Midpoint Rule Approximation for I = \approx 07862, I =

Question 87

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Find the Midpoint Rule approximation  Find the Midpoint 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)  M<sub>5</sub>  \approx  0.7862, I =  \pi /4  \approx  0.7854, Error  \approx  - 0.0008 B)  M<sub>5</sub>  \approx  0.7862, I =  \pi /4  \approx  0.7854, Error  \approx  0.0008 C)  M<sub>5</sub>  \approx  0.7872, I =  \pi /4  \approx  0.7854, Error  \approx  - 0.0018 D)  M<sub>5</sub>  \approx  0.7872, I =  \pi /4  \approx  0.7854, Error  \approx 0.0008 E)  M<sub>5</sub>  \approx  0.7837, I =  \pi /4  \approx  0.7854, Error  \approx  0.0017 for I =  Find the Midpoint 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)  M<sub>5</sub>  \approx  0.7862, I =  \pi /4  \approx  0.7854, Error  \approx  - 0.0008 B)  M<sub>5</sub>  \approx  0.7862, I =  \pi /4  \approx  0.7854, Error  \approx  0.0008 C)  M<sub>5</sub>  \approx  0.7872, I =  \pi /4  \approx  0.7854, Error  \approx  - 0.0018 D)  M<sub>5</sub>  \approx  0.7872, I =  \pi /4  \approx  0.7854, Error  \approx 0.0008 E)  M<sub>5</sub>  \approx  0.7837, I =  \pi /4  \approx  0.7854, Error  \approx  0.0017 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) M5 \approx 0.7862, I = π\pi /4 \approx 0.7854, Error \approx - 0.0008
B) M5 \approx 0.7862, I = π\pi /4 \approx 0.7854, Error \approx 0.0008
C) M5 \approx 0.7872, I = π\pi /4 \approx 0.7854, Error \approx - 0.0018
D) M5 \approx 0.7872, I = π\pi /4 \approx 0.7854, Error \approx 0.0008
E) M5 \approx 0.7837, I = π\pi /4 \approx 0.7854, Error \approx 0.0017

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