Answer:
Yes.
Explanation:
Given that,
Price of low-quality apples = $1 per pound
Price of high-quality apples = $4 per pound
Marginal utility of low-quality apples = 3 utils
Marginal utility of high-quality apples = 12 utils
Equimarginal:
(Marginal utility of low quality apples ÷ Price per apple) = (Marginal utility of high quality apples ÷ Price per apples)
(3 utils ÷ $1) = (12 utils ÷ $4)
3 = 3
Yes, Timmy is maximizing his utility as his equimarginal utility is same for both the goods as shown above.
Answer:
Falsifiability
Explanation:
Based on the information provided within the question it can be said that the principle that is involved here is Falsifiability. This term refers to the assertion that for a hypothesis to have credibility, it has to be inherently disprovable before being accepted as a scientific hypothesis or theory. Otherwise it will not be.
Answer: PRIVACY. 100% postive
Explanation:
Answer:
She will have $16,772.59 more in the second investment.
Explanation:
Giving the following information:
Recently she received an inheritance of $54,000 from her grandmother's estate. She plans to use the money for the down payment on a home in ten years when she finishes her education.
We need to use the following formula:
FV= PV*(1+i)^n
First savings account:
FV= 54,000*(1+0.04)^10= $79,933.19
Second investment:
FV= 54,000*(1+0.06)^10= $96,705.78
She will have (96,705.78 - 79,933.19) $16,772.59 more in the second investment.
Answer:
$291.56
Explanation:
Find the dividend amount per year;
D1 = D0(1+g ) = 3.40(1+0) = 3.40
D2 = 3.40*(1.05) =3.57
D3 = 3.57*(1.05) =3.7485
D4= 3.7485*(1.15) = 4.3108
D5 = 4.3108 *(1.10) = 4.7419
Find the Present value of each year's dividend;
PV (of D1) = 3.40/ (1.14 ) = 2.9825
PV (of D2) = 3.57/ (1.14² ) = 2.7470
PV (of D3) = 3.7485/ (1.14³ ) = 2.5301
PV (of D4) = 4.3108/ (1.14^4 ) = 2.5523
PV (of D5 onwards)
PV (of D5 onwards) = 280.7519
Next, sum up the PVs to find the maximum price of this stock;
= 2.9825 + 2.7470 + 2.5301 + 2.5523 + 280.7519
= 291.564
Therefore, an investor should pay $291.56