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Suppose That $\le$ 60 on the Interval [0, 2] and That a Simpson's

Question 33

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Suppose that $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$ $\le$ 60 on the interval [0, 2] and that a Simpson's Rule approximation S_2n for $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$ dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I?

A) $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$
B) $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$
C) $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$
D) $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$
E) $Suppose that \le 60 on the interval [0, 2] and that a Simpson's Rule approximation S2n for dx based on 2n equal subintervals of [0, 2] has been calculated. What is the smallest interval you can be sure must contain I? A) B) C) D) E)$

Suppose That ≤\le≤ 60 on the Interval [0, 2] and That a Simpson's

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Suppose That $\le$ 60 on the Interval [0, 2] and That a Simpson's

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