Calculus / Calculus: Early Transcendentals 9 / Chapter 15.1 / Problem 2

Calculus: Early Transcendentals | 9th Edition | ISBN: 9781337613927 | Authors: Daniel K. Clegg, Saleem Watson, James Stewart

?If $R=[0,4] \times[-1,2]$, use a Riemann sum with $m=2$, $n=3$ to estimate the

Chapter 13, Problem 2

(choose chapter or problem)

If $R=[0,4] \times[-1,2]$, use a Riemann sum with $m=2$, $n=3$ to estimate the value of $\iint_{R}\left(1-x y^{2}\right) d A$. Take the sample points to be (a) the lower right corners and (b) the upper left corners of the rectangles.

Equation Transcription:

$R=[0,4]\times{}[-1,2]$

$m=2$

$n=3$

$\int\limits_{\ }^{\ }\int\limits_{R}^{\ }\left({1-x{y}^{2}}\right)dA$

Text Transcription:

R=[0, 4]x[-1, 2]

m=2

n=3

double integral_R (1-xy^2) dA

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?If \(R=[0,4] \times[-1,2]\), use a Riemann sum with \(m=2\), \(n=3\) to estimate the

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