Steven needs to create a budget that will list all of his expenses each month with regards to the income he brings in. Once Steven sits down and creates the budget he will see the money that is left over once he is done paying all of his necessary bills. The money that is left over can be saved to purchase a new car.
Answer:
A farmer is the one that owns the cattle and is ready to sell it on the market demand, while the meatpacker is the one who buys the product and sells it in different parts to the end consumers.
Since they both are using the commodity market to reduce the risk, the farmer will be the one who agrees to sell the cattle in the future at a fixed rate, while the meatpacker will be the one who agrees to buy the cattle in the future at a specified price fixed by him.
Hope this helps. ThankYou.
Answer:
The correct answer to the following question is $36,000.
Explanation:
Given information -
Units anticipated to be produced - 300,000 units
Variable cost - $150,000
Fixed cost - $600,000
Beginning inventory - 5000 units
Ending inventory - 7000 units
Income under absorption costing - $40,000
Now under the absorption costing, rate of fixed overhead cost per unit -
Fixed cost / Number of units produced
= $600,000 / 300,000
= $2
In April ( under absorption costing ), the amount of fixed manufacturing overhead cost that was still embedded in ending inventory but were not expense -
Fixed overhead rate per unit x number of units produced but not sold
= $2 x 2000 ( 7000 units - 5000 units )
= $4000
So when we calculate the operating cost under variable costing this fixed overhead cost wold be subtracted from total income -
$40,000 - $4000
= $36,000 .
So in this case, you would need to find the present value (PV) of the monthly payments. With the information given, you would have a PV= 195,413.08, which is less than the lump sum payment. In this case, you would take the 1 time payment.
Another way to look at this is to calculate the future value (FV) of both payouts. For the lump sum payment, you would assume the same interest rate (6%) and at the end of the same 20 years period, your investment would be worth 662,040.90 while the monthly payment option would be worth 646,857.25
