1. Given the input-coefficient matrix for a hypothetical economy made up of only 0.1 0.5 two (2) industries as A = 0.3 0.2 |' provide an economic interpretation for each of the elements in matrix A. 2. Suppose there are only two industries in an economy, producing two outputs (1 and 2). To produce one monetary unit worth of output 1, it requires 0.5 monetary units of output 1 and 0.4 monetary units of output 2. Similarly, to produce one monetary unit of output 2, requires 0.3 and 0.6 monetary units of outputs 1 and 2 respectively. Write out it the matrix of the technical coefficients.

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Chapter1: Making Economics Decisions
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1. Given the input-coefficient matrix for a
hypothetical economy made up of only
0.1 0.5
two (2) industries as A =
0.3 0.2
provide an economic interpretation for
each of the elements in matrix A.
2. Suppose there are only two industries in
an economy, producing two outputs (1
and 2). To produce one monetary unit
worth of output 1, it requires 0.5
monetary units of output 1 and 0.4
monetary units of output 2. Similarly, to
produce one monetary unit of output 2, it
requires 0.3 and 0.6 monetary units of
outputs 1 and 2 respectively. Write out
the matrix of the technical coefficients.
Transcribed Image Text:1. Given the input-coefficient matrix for a hypothetical economy made up of only 0.1 0.5 two (2) industries as A = 0.3 0.2 provide an economic interpretation for each of the elements in matrix A. 2. Suppose there are only two industries in an economy, producing two outputs (1 and 2). To produce one monetary unit worth of output 1, it requires 0.5 monetary units of output 1 and 0.4 monetary units of output 2. Similarly, to produce one monetary unit of output 2, it requires 0.3 and 0.6 monetary units of outputs 1 and 2 respectively. Write out the matrix of the technical coefficients.
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