We solve the problem of determining the production of two products (x1, X2), unless their market prices constant, but are intended by demand function for products: pi = 6 - X1, P2 = 5 - X2. Assemble the production plan maximizing total profit, if you know the unit costs of the first and second product: n = 3, n2 = 1 and limitation of disposable materials, of which are both products manufactured by: 2x, +3x2 S 20
We solve the problem of determining the production of two products (x1, X2), unless their market prices constant, but are intended by demand function for products: pi = 6 - X1, P2 = 5 - X2. Assemble the production plan maximizing total profit, if you know the unit costs of the first and second product: n = 3, n2 = 1 and limitation of disposable materials, of which are both products manufactured by: 2x, +3x2 S 20
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![We solve the problem of determining the production of two products (x1, X2), unless
their market prices constant, but are intended by demand function for products:
Pi = 6 - X1,
P2 = 5 - x2.
Assemble the production plan maximizing total profit, if you know the unit costs of the
first and second product: n, = 3, n2 = 1 and limitation of disposable materials, of
which are both products manufactured by:
2x, + 3x2 < 20](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff51af954-eeb5-4970-b352-6b3f8d979ca6%2F55509aef-0881-4d77-95b5-bdef58b68955%2Fm6ehgkvh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:We solve the problem of determining the production of two products (x1, X2), unless
their market prices constant, but are intended by demand function for products:
Pi = 6 - X1,
P2 = 5 - x2.
Assemble the production plan maximizing total profit, if you know the unit costs of the
first and second product: n, = 3, n2 = 1 and limitation of disposable materials, of
which are both products manufactured by:
2x, + 3x2 < 20
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