Answer:
An example of a linear (integer) programming problem
Explanation:
We infer the following:
Let the number of mugs produced by machine 1 be represented by X,
Since only one machine is to be used in the week of Christmas, this constraints should apply for machine-1;
Constraints
Production cost≤ $2,
Service Incurred cost≤$100,
Production capacity (excluding sunday) ≥ 800 mugs served,
Objective Function
Minimise cost: XService cost + XProduction cost
Minimise: 100x + 20x
With everything else remaining constant, an increase in supply will result in a decrease in the equilibrium price and an increase in the amount required.
The equilibrium price will increase as the supply declines, while the quantity needed will go down. Demand and supply forces are balanced at an equilibrium price. Prices have a propensity to return to this equilibrium unless certain demand or supply characteristics alter. When demand, supply, or both move or change, the equilibrium price will change. Price decreases and quantity increases as supply grows. Price increases and quantity declines cause a drop in supply. The equilibrium price rises if the increase in supply exceeds the increase in demand. The equilibrium price falls if the increase in supply is greater than the rise in demand. Equilibrium quantity rises in both scenarios. The equilibrium price and quantity are impacted by upward movements in the supply and demand curves. The equilibrium price rises but the quantity decreases if the supply curve changes upward, indicating that supply declines but demand remains constant. For instance, pump prices are expected to increase if gasoline supply are reduced.
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Answer:
$159,000
Explanation:
We are going to compute an A which is equivalent to $100,000 at the end of 10 years.
Therefore:
A= $100,000 (A/F, 5%, 10)
= $100,000 (0.0795) = $7,950
Infinite series is :
P= A/i= $7,950/0.05= $159,000
Therefore the money needed is $159,000
Answer:
The customer's tax basis is:
$20,000.
Explanation:
The non-recourse notes of $20,000 do not provide basis for the customer's tax. Since the partnership cannot recover beyond the secured property, a non-recourse note is not a qualified basis. IRS Section 752 rules apply to non-recourse liabilities. A non-recourse note provides the basis for partnership distributions but generally do not provide basis for at-risk rules.
Answer:
Domain names . good luck ;)