For the following exercises, express the surface integral as an iterated double integral by using a projection on S on the y z -plane. 307. ∬ s ( x 2 - 2 y + z ) d S ; S is the portion of the graph of 4 x + y = 8 bounded by the coordinate planes and plane z = 6 .
For the following exercises, express the surface integral as an iterated double integral by using a projection on S on the y z -plane. 307. ∬ s ( x 2 - 2 y + z ) d S ; S is the portion of the graph of 4 x + y = 8 bounded by the coordinate planes and plane z = 6 .
For the following exercises, express the surface integral as an iterated double integral by using a projection on
S
on the
y
z
-plane.
307.
∬
s
(
x
2
-
2
y
+
z
)
d
S
;
S
is the portion of the graph of
4
x
+
y
=
8
bounded by the coordinate planes and plane
z
=
6
.
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
Shading a Venn diagram with 3 sets: Unions, intersections, and...
The Venn diagram shows sets A, B, C, and the universal set U.
Shade (CUA)' n B on the Venn diagram.
U
Explanation
Check
A-
B
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3. A different 7-Eleven has a bank of slurpee fountain heads. Their available flavors are as follows: Mountain
Dew, Mountain Dew Code Red, Grape, Pepsi and Mountain Dew Livewire. You fill five different cups full
with each type of flavor. How many different ways can you arrange the cups in a line if exactly two Mountain
Dew flavors are next to each other?
3.2.1
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