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 = $ 600 , 000 , k = 4 % , m ( t ) = $ 40 , 000 + $ 1000 e 0.01 t , L = 40
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 = $ 600 , 000 , k = 4 % , m ( t ) = $ 40 , 000 + $ 1000 e 0.01 t , L = 40
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.
Find a unit normal vector to the surface f(x, y, z) = 0 at the point P(-3,4, -32) for the function
f(x, y, z) = In
-4x
-5y-
Please write your answer as a vector (a, b, c) with a negative z component, and show your answer accurate
to 4 decimal places
Find the differential of the function f(x, y) = 2x² - 2xy – 5y² at the point (-6, -5) using Ax = 0.3
and Ay = 0.05.
dz =
Now find Az and compare it to your answer above
Ax=
Hint: If entering a decimal, round to at least 5 places
Find the differential of the function f(x, y) = −8x√y at the point (1,3) using Ax = 0.25 and
Ay = -0.15.
dz
Now find Az and compare it to your answer above
Az =
Hint: If entering a decimal, round to at least 5 places
University Calculus: Early Transcendentals (4th Edition)
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