A mining company has two mines. One day's operation at mine #1 produces ore that contains 40 metric tons of copper and 530 kilograms of silver, while one day's operation at mine #2 produces ore that contains 40 70 metric tons of copper and 470 kilograms of silver. Let v₁ and V2 Then v₁ and V2 represent the "output per day" of mine #1 and mine #2, respectively. Complete parts (a) through (c) below. 530 70 470 a. What physical interpretation can be given to the vector 5v₁? A. It is the output at mine #2 after 5 days of operation. B. It is the output of copper at mine #1 after 5 days of operation. C. It is the output at mine #1 after 5 days of operation. D. It is the output of silver at mine #1 after 5 days of operation. b. Suppose the company operates mine #1 for x₁ days and mine #2 for x2 days. Write a vector equation in terms of v₁ and V2 whose solution gives the number of days each mine should operate in order to produce 232 tons of copper and 1976 kilograms of silver. Do not solve the equation. X1 V1 + x2 V2= 232 1976 (Type an integer or decimal for each matrix element.) c. Solve the equation in (b). The company operates mine #1 for (Round to the nearest tenth as needed.)
A mining company has two mines. One day's operation at mine #1 produces ore that contains 40 metric tons of copper and 530 kilograms of silver, while one day's operation at mine #2 produces ore that contains 40 70 metric tons of copper and 470 kilograms of silver. Let v₁ and V2 Then v₁ and V2 represent the "output per day" of mine #1 and mine #2, respectively. Complete parts (a) through (c) below. 530 70 470 a. What physical interpretation can be given to the vector 5v₁? A. It is the output at mine #2 after 5 days of operation. B. It is the output of copper at mine #1 after 5 days of operation. C. It is the output at mine #1 after 5 days of operation. D. It is the output of silver at mine #1 after 5 days of operation. b. Suppose the company operates mine #1 for x₁ days and mine #2 for x2 days. Write a vector equation in terms of v₁ and V2 whose solution gives the number of days each mine should operate in order to produce 232 tons of copper and 1976 kilograms of silver. Do not solve the equation. X1 V1 + x2 V2= 232 1976 (Type an integer or decimal for each matrix element.) c. Solve the equation in (b). The company operates mine #1 for (Round to the nearest tenth as needed.)
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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