Nebraska The 1970 economy of the state of Nebraska has been condensed to six sectors: livestock, crops, food products, mining and manufacturing, households, and other. The input–output matrix is given below. Source: University of Nebraska-Lincoln. [ 0.178 0.018 0.411 0 0.005 0 0.143 0.018 0.088 0 0.001 0 0.089 0 0.035 0 0.060 0.003 0.001 0.010 0.012 0.063 0.007 0.014 0.141 0.252 0.088 0.089 0.402 0.124 0.188 0.156 0.103 0.255 0.008 0.474 ] (a) Find the matrix ( I − A ) −1 and interpret the value in row 2, column 1 of this matrix. (b) Suppose the demand (in millions of dollars) is D = [ 1980 650 1750 1000 2500 3750 ] . Find the dollar amount of each commodity that should be produced.
Nebraska The 1970 economy of the state of Nebraska has been condensed to six sectors: livestock, crops, food products, mining and manufacturing, households, and other. The input–output matrix is given below. Source: University of Nebraska-Lincoln. [ 0.178 0.018 0.411 0 0.005 0 0.143 0.018 0.088 0 0.001 0 0.089 0 0.035 0 0.060 0.003 0.001 0.010 0.012 0.063 0.007 0.014 0.141 0.252 0.088 0.089 0.402 0.124 0.188 0.156 0.103 0.255 0.008 0.474 ] (a) Find the matrix ( I − A ) −1 and interpret the value in row 2, column 1 of this matrix. (b) Suppose the demand (in millions of dollars) is D = [ 1980 650 1750 1000 2500 3750 ] . Find the dollar amount of each commodity that should be produced.
Solution Summary: The author explains the inverse of the matrix (I-A)-1 and to interpret the value in the second row first column.
Nebraska The 1970 economy of the state of Nebraska has been condensed to six sectors: livestock, crops, food products, mining and manufacturing, households, and other. The input–output matrix is given below. Source: University of Nebraska-Lincoln.
For each given function f(x) find f'(x) using the rules learned in section 9.5.
1. f(x)=x32
32x
2. f(x)=7x+13
3. f(x) =
x4
4. f(x) = √√x³
5. f(x) = 3x²+
3
x2
Find:
lim x →-6 f (x)
limx-4 f (x)
lim x-1 f (x)
lim x →4 f (x)
(-6,3) •
(-1,5)
-8
-7
(-6,-2)
4+
(4,5)
(4,2) •
(-1,1)
-6
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, calculus and related others by exploring similar questions and additional content below.