Answer:
Interest will be $855 x 10 years= $8,550
Explanation:
Interest
6÷100=0.06
0.06x14,250=$855
$855x10=$8,550.
How much to have paid back
At the end of 10years $8,550 would have been paid as interest
Total sum will be $14,250+$8,550=$22,800 to be paid back.
<span>Contingency tables are the most common way of showing both marginal and conditional distributions. Reading them is quite easy and intuitive, and often the graphical part of the analysis is left at that. Taking a step further, one can translate the table into a chart: it is advised to use a bar chart to effectively show the data</span>
Answer:
Finished goods inventory final balance= 12, 495
Explanation:
PRODUCTION COST COMPONENTS
- Direct materials 12,385
- Direct work 10,600
- Lease and utilities 9,600
TOTAL PRODUCTION COST = 32,585
TOTAL UNITS PRODUCED = 6,650
UNIT COST= (Total Production Cost / Total Units Produced) = 32,585 / 6,650 = 4.9
FINAL GOODS INVENTORY = (Total Units Produced – Total Units Sales) = 6,650 – 4,100 = 2,250
FINAL GOODS INVENTORY AMOUNT = (Final goods Inventory * Unit Cost) = 2,250 * 4.9 = 12,495
Answer:
Compensation management is the act of distributing some type of monetary value to an employee for their work by means of the company's policy or procedures. ... Reward management consists of analysing and controlling employee remuneration, compensation and all of the other benefits for the employees
Answer: See explanation
Explanation:
The industry supply curve will be the supply curve given multiplied by the total number of firms. This will be:
P = 50 + 0.1Q
Check: since Q = 100
P = 50 + 10/100Q
P = 50 + 0.1Q
To get the Equilibrium price and quantity, we've to equate the market demand curve and supply. This will be:
Market demand = P = 200 - 0.9Q
Market Supply = P = 50 + 0.1Q
Therefore,
200 - 0.9Q = 50 + 0.1Q
200 - 50 = 0.1Q + 0.9Q
150 = Q
Equilibrium quantity = 150 units
Since P = 50 + 0.1Q
P = 50 + 0.1(150)
P = 50 + 15
P = 65
Equilibrium price is 65.
The units of output that will be produced by a firm operating in this market with a marginal cost function, MC = 130Q will be 2.
