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Here is your answer:
The proper answer is option A "true". It is extremely important to find the source of the information because the source could not be verified (which means its giving false information).
Your answer is A.
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Answer:
$3,129,414.40
Explanation:
i = 18% compounded monthly = 18% / 12 = 1.5% = 0.015
n = 2 yrs = 2 * 12 = 24 months
Growth(g) = 1% = 0.01
Present value of geometric series = A * [1 - (1+g)^n / (1+i)^n] / (I - g)
Present value of geometric series = $140000 * [1 - (1+0.01)^24 / (1+0.015)^24] / (0.015 - 0.01)
Present value of geometric series = $140000 * 1 - 0.8882352 / 0.005
Present value of geometric series = $140000 * 0.1117648 / 0.005
Present value of geometric series = $140000 * 22.35296
Present value of geometric series = $3,129,414.40
Thus, the present worth of the savings at an interest rate of 18% per year, compounded monthly is $3,129,414.40
Answer:
A career is like a "building block" and a job is like "castle or a tower"
Using the transportation method for solving the optimal shipping of a product from factories to warehouses is e) "≤" for constraints regarding factory capacity and "=" for constraints regarding demand at warehouses.
The transportation method of linear programming is applied to the problems associated with the examination of the efficient transportation routes i.e. how efficaciously the product from extraordinary sources of manufacturing is transported to exceptional locations, consisting of the overall transportation price is minimum.
The transportation model is a special class of linear programming that offers the delivery of a commodity from assets (e.g. factories) to destinations (e.g. warehouses) objective: The objective is to decide the transport agenda that minimizes the full transport price even as gratifying supply and call for limits.
The transportation method is a special case of linear programming issues wherein the goal is to limit the entire price of transporting items from diverse delivery origins to distinct demand destinations.
Disclaimer: The question is incomplete. Please read below to find the missing content.
Question: Using the transportation method for solving the optimal shipping of a product from factories to warehouses, as per text, you should use
a) "=" for constraints regarding factory capacity and "≥" for constraints regarding demand at warehouses
b) "≥" for constraints regarding factory capacity and "≤" for constraints regarding demand at warehouses
c) "≥" for constraints regarding factory capacity and "=" for constraints regarding demand at warehouses
d) None of the above
e) "≤" for constraints regarding factory capacity and "=" for constraints regarding demand at warehouses.
Learn more about transportation methods here brainly.com/question/13926750
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