The number of subintervals needed to guarantee that the Simpson's Rule approximates $\int _ { \pi } ^ { 2 \pi } \frac { \sin x } { x } d x$ to within 0.0001 is

A)10
B)21
C)13
D)9
E)8

Question

The number of subintervals needed to guarantee that the Simpson's Rule approximates $\int _ { \pi } ^ { 2 \pi } \frac { \sin x } { x } d x$ to within 0.0001 is

A)10
B)21
C)13
D)9
E)8

Quizplus · Accepted Answer

The Answer of The number of subintervals needed to guarantee that the Simpson's Rule approximates $\int _ { \pi } ^ { 2 \pi } \frac { \sin x } { x } d x$ to within 0.0001 is

A)10
B)21
C)13
D)9
E)8

The Number of Subintervals Needed to Guarantee That the Simpson's ∫π2πsin⁡xxdx\int _ { \pi } ^ { 2 \pi } \frac { \sin x } { x } d x∫π2π​xsinx​dx

The Number of Subintervals Needed to Guarantee That the Simpson's $\int _ { \pi } ^ { 2 \pi } \frac { \sin x } { x } d x$