The capitalized cost c , of the assets of its lifetime where it is provided that the it is the total of the initial cost and the present value of all the maintenance expenses in future. Capitalized cost computed with the formula, c = c 0 + ∫ 0 L m ( t ) e − k t d t , where c 0 is the initial cost of the asset, L is the lifetime (in years), k is the interest rate (compounded continuously), and m ( t ) is the annual cost of maintenance. c 0 = $ 300 , 000 , k = 5 % , m ( t ) = $ 30 , 000 + $ 500 t , L = 20
The capitalized cost c , of the assets of its lifetime where it is provided that the it is the total of the initial cost and the present value of all the maintenance expenses in future. Capitalized cost computed with the formula, c = c 0 + ∫ 0 L m ( t ) e − k t d t , where c 0 is the initial cost of the asset, L is the lifetime (in years), k is the interest rate (compounded continuously), and m ( t ) is the annual cost of maintenance. c 0 = $ 300 , 000 , k = 5 % , m ( t ) = $ 30 , 000 + $ 500 t , L = 20
Solution Summary: The author calculates the capitalized cost c of the assets of its lifetime where the initial cost and the present value of all the maintenance expenses in future.
To calculate: The capitalized cost c, of the assets of its lifetime where it is provided that the it is the total of the initial cost and the present value of all the maintenance expenses in future.
Capitalized cost computed with the formula, c=c0+∫0Lm(t)e−ktdt, where c0 is the initial cost of the asset, L is the lifetime (in years), k is the interest rate (compounded continuously), and m(t) is the annual cost of maintenance.
Here is a region R in Quadrant I.
y 2.0 T
1.5
1.0
0.5
0.0 +
55
0.0 0.5
1.0
1.5
2.0
X
It is bounded by y = x¹/3, y = 1, and x = 0.
We want to evaluate this double integral.
ONLY ONE order of integration will work.
Good luck!
The
dA =???
43–46. Directions of change Consider the following functions f and
points P. Sketch the xy-plane showing P and the level curve through
P. Indicate (as in Figure 15.52) the directions of maximum increase,
maximum decrease, and no change for f.
■ 45. f(x, y) = x² + xy + y² + 7; P(−3, 3)
EX-let d'be ametric on a vector space X induced
from a norm hx and d defind by
a
Slab)= {od (a,
if a = b
(a,b)+is ab
Show that cannot be induced froman norm
on X.
2) let à be trivel metric show that I cannot
be induced from an norm on X-
3) let M be closed subspace of anormed spacex
Construct the space X/Mas a normed space.
4) let Mix be vector space of 2x3 matrices on R
write with Prove convex set and hyper Plane of M
5) show that every a finite dimension subspace of
anormed space is closed.
Chapter 5 Solutions
Calculus and Its Applications, Books a la Carte Plus MyLab Math Access Card Package (11th Edition)
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