?In Exercises 1 - 6, verify the Divergence Theorem by evaluating \(\int_{S} \int \mathrm{F} \cdot \mathrm{N} d S\) as a surface inte
Chapter 15, Problem 2(choose chapter or problem)
In Exercises 1 - 6, verify the Divergence Theorem by evaluating
\(\int_{S} \int \mathrm{F} \cdot \mathrm{N} d S\)
as a surface integral and as a triple integral.
\(\mathbf{F}(x, y, z)=2 x \mathbf{i}-2 y \mathbf{j}+z^{2} \mathbf{k}\)
S: cylinder \(x^{2}+y^{2}=4, \quad 0 \leq z \leq h\)
Text Transcription:
int_S int F cdot N dS
F(x, y, z) = 2xi - 2yj + z^2k
x^2 + y^2 = 4, 0 leq z leq h
Unfortunately, we don't have that question answered yet. But you can get it answered in just 5 hours by Logging in or Becoming a subscriber.
Becoming a subscriber
Or look for another answer