Answer:
We can rent 1,070.6 videos or purchase 1,338.25 pizzas or any combination between the budget line attached
Explanation:
We have to divide our income for the cost of each item and them draw the budget line
$5,353 / 5 = 1,070.6
$5,353 / 4 = 1,338.25
Answer:
2.6 years
The appropriate response to carry out the project if the payback period is within the acceptable payback period of the company
Explanation:
Payback period calculates the amount of the time it takes to recover the amount invested in a project from its cumulative cash flows.
Payback period = amount invested / cash flow
Cash flows is used in calculating the payback period.
To derive the payback period from net income, add depreciation to net income
$82,000 + $42,000 = $124,000
$321,000 / $124,000 = 2.6 years
I hope my answer helps you
Answer:
as the price of a good increases,the quantity supplied decreases
If the price elasticity of demand for a product is -2.5, then a price cut from $2.00 to $1.80 will <u>increase </u>the quantity demanded by about <u>2.5%</u>.
Price elasticity of call for is a measurement of the trade in the intake of a product on the subject of exchange in its price. Expressed mathematically, it's miles: charge Elasticity of demand = percent trade-in quantity Demanded / percentage trade-in rate.
we are saying a great is price elastic whilst growth in prices causes a bigger % fall in demand. e.g. if fee rises 20% and demand falls 50%, the PED = -2.five. Examples consist of Heinz soup.
Learn more about Price elasticity here: brainly.com/question/24384825
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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
