Answer:
The answer is: Josh's utility maximizing point is when he buys 2 pizzas and 4 burgers.
Explanation:
If Josh gets equal marginal utility per dollar spent when buying one pizza and 2 burgers, that means that every pizza and every burger give Josh 10.67 utility unit per dollar spent. So Josh can obtain maximum 16 units of utility with his budget and his purchasing options (= $24 x 0.67 units of utility per dollar). The way he can maximize his utility is by buying two packs of one pizza and two burgers per pack, since every pack will give him 8 units of utility.
Answer:
Explanation:
(1)
FV = PV x (1 + r)^N
FV = $75,000
PV = $35,000
r = 8%
75,000 = 35,000 x (1.08)^N
(1.08)N = 2.1429
N ln 1.08 = ln 2.1429
N = ln 2.1429 / ln 1.08 = 0.33 / 0.033 = 10 years
(2)
FV = Annual payment, A x PVA
FV = $43,700
n = 6 years
A = 8,000
43,700 = 8,000 x PVA
PVA = 5.4625
PVIFA (6 years, r%) = 5.4172
r=3%.
(3)
PV = Annual payment, A x PVIFA (r%, n years)
PV = $18,000
n = 6 years
r = 9%
$18,000 = A x PVIFA (9%, 6 years) = A x 4.4859 [From PVIFA table]
A = $18,000 / 4.4859 = $4,012.57
Answer:
The remaining useful life of the asset is = 10 - 3 = 7 years
Explanation:
The straight line method of depreciation charges a constant depreciation expense through out the useful life of the asset. The formula for depreciation expense under this method is,
Depreciation expense = (Cost - Salvage value) / Estimated useful life of the asset
Plugging in the values for depreciation expense per year, cost and salvage value, we can calculate the total expected life of the asset.
5000 = (53000 - 3000) / estimated useful life of the asset
estimated useful life of the asset = 50000 / 5000
estimated useful life of the asset = 10 years
As the accumulated depreciation balance is of 15000, the depreciation for 15000/5000 = 3years has been charged.
The remaining useful life of the asset is = 10 - 3 = 7 years
The question is incomplete. Here is the complete question
Suppose the demand for Digital Video Recorders (DVRs) is given by Q = 250 - .25p + 4pc, where Q is the quantity of DVRs demanded (in 1000s), p is the price of a DVR, and pc is the price of cable television. How much does the quantity demanded for DVRs change if the p rises by $40? A) drops by 10,000 DVRs B) increases by 16,000 DVRs C) drops by 2,500 DVRs D) increases by 4,000
Answer:
Drops by 10,000 DVRs
Explanation:
The demand for digital video recorders is expressed by
Q= 250- .25p+4pc
Where
Q represents the quantity demanded by the customers
P represents the price of DVR
pc represents the price of cable television
Since the factor of p in the expression above is negative, this implies that the quantity of DVR demanded in the market will reduce
If the price of DVR increase by $40, then the quantity demanded will reduce by
= 0.25×40×1000
= 10×1000
= 10,000 units
Hence the quantity of DVRs drops by 10,000 DVRs if the price is increased to $40
<span>A public debt owed to foreigners can be burdensome because B) payment of interest reduces the volume of goods. This can usually be seen illustrated in the form of a nation lending another nation money. The debt is public because the whole nation takes it on. The lending nation then is lacking in terms of use by the lending nation.</span>