Triple integrals Use a change of variables to evaluate the following integrals. 41. ∭ D x y d V ; D is bounded by the planes y – x =0, y – x =2, z – y = 0, z – y = 1, z = 0, and z = 3.
Triple integrals Use a change of variables to evaluate the following integrals. 41. ∭ D x y d V ; D is bounded by the planes y – x =0, y – x =2, z – y = 0, z – y = 1, z = 0, and z = 3.
Triple integralsUse a change of variables to evaluate the following integrals.
41.
∭
D
x
y
d
V
; D is bounded by the planes y – x =0, y – x =2, z – y = 0, z – y = 1, z = 0, and z = 3.
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.
In the xy-plane, the graphs of the linear
function and the exponential function E
both pass through the points (0,2) and (1,6)
The function f is given by
f(x) = L(x) - E(x). What is the maximum
value of f?
A
0.007
B
0.172
C
0.540
D 1.002
n
3
5
ст
7
ап
85
95
105
The table gives values of an arithmetic
sequence an for selected values of n. Which
of the following linear functions is
αρ
constructed from the initial value an (with
n = 0) and common difference of the
sequence?
A
f(x) = 70+5x
B
f(x) = 70+10x
C
f(x) = 75+5x
D
f(x) = 75+10x
3. Submit answer Practice similar
Calculate the integral approximation Se for
So
dz.
L-de
4
1.
Submit answer
Answers
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