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Use Simpson's Rule With n=4\mathrm { n } = 4 To Estimate the Length of the Arc of the Curve

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Use Simpson's Rule with n=4\mathrm { n } = 4 to estimate the length of the arc of the curve with equations x=t,y=4t,z=t2+1x = \sqrt { t } , y = \frac { 4 } { t } , z = t ^ { 2 } + 1 , from (1,4,2) ( 1,4,2 ) to (2,1,17) ( 2,1,17 ) . Round your answer to four decimal places.


Definitions:

Distribution

Describes the way values of a variable or data points are spread or dispersed across a range.

Degree Of Freedom

The number of independent pieces of information available to estimate another piece of information, often in statistical analysis.

Chi-Square Test

A statistical test used to determine if there is a significant association between two categorical variables.

Expected Cell Counts

Predicted frequencies in cells of a contingency table in statistics, assuming that the null hypothesis is true.

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