A cannabis business operates as follows. Let X, be the amount of cannabis in its inventory on the last day of month n. On the first day of month n + 1, the business buys 100kg of marijuana (from the government) to add to its inventory, and sells 90% of its total inventory through to the last day of the month. Just after closing on the last day of the month (before the start of the next month), the business buys an additional 20kg of cannabis from illegal sources (i.e. the government might be out of cannabis when the business tries to re-order). The equation that models the business's end of month n+1 cannabis inventory is: a) AXn = 0.9X, + 20 b) AXn = -0.9Xn+ 20 %3D c) AXn = -0.9X, + 30 d) AXn = -1.1Xn- 30 e) AXn = -0.9Xn + 120 f) None of (a) through (e) are correct a
A cannabis business operates as follows. Let X, be the amount of cannabis in its inventory on the last day of month n. On the first day of month n + 1, the business buys 100kg of marijuana (from the government) to add to its inventory, and sells 90% of its total inventory through to the last day of the month. Just after closing on the last day of the month (before the start of the next month), the business buys an additional 20kg of cannabis from illegal sources (i.e. the government might be out of cannabis when the business tries to re-order). The equation that models the business's end of month n+1 cannabis inventory is: a) AXn = 0.9X, + 20 b) AXn = -0.9Xn+ 20 %3D c) AXn = -0.9X, + 30 d) AXn = -1.1Xn- 30 e) AXn = -0.9Xn + 120 f) None of (a) through (e) are correct a
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 81E
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