The fortunes of the English gentry degenerated primary due to the reformation of the voting law. Initially, only land-owning gentry has the right to vote and they used their right to control the laws governing land ownership. When the voting law was reformed, the power of the gentry diminished, enabling non-gentry individuals to own land and create factories.
Since, the English gentry get their fortunes from leases on their lands used for farming, they were very affected when the people working on their lands opted to go to the city and become factory workers. Thereby decreasing their rental income.
Land taxes also increased and because some portion of the English gentry's land became idle and unproductive, they were not able to pay the increasing land taxes; forcing them to sell and dispose of their land to meet their tax obligations.
Answer: 15.35%
Explanation:
The total nominal return over the two years if inflation is 2.4% in the first year and 4.4% in the second year will be calculated thus:
= (1+Interest rate)² -1
= (1 + 7.4%) - 1
= (1 + 0.074)² - 1
= 1.074² - 1
= 1.153476 - 1
= 0.153476
= 15.35% over the two years
Answer:
Investor A = $545216 .
Investor B = $352377
Investor C = $897594
Explanation:
Annual rate ( r ) = 9.38%
N = 41 years
<u> Calculate the balance at age of 65</u>
1) For Investor A
balance at the end of 10 years
= $2000 (FIA, 9.38 %, 10) (1 + 0.0938) ≈ $33845
Hence at the end of 65 years ( balance )
= $33845 (FIP, 9.38 %, 31) ≈ $545216 .
2) For investor B
at the age of 65 years ( balance )
= $2000 (FIP, 9.38%, 31) = $322159 x (1 + 0.0938) ≈ $352377
3) For Investor C
at the age of 65 years ( balance )
= $2000 (FIP, 9.38%, 41) = $820620 x (1 + 0.0938) ≈ $897594
Answer:
1.15
Explanation:
If investment is made in equal proportions, it means that;
weight in risk free ; wRF = 33.33% or 0.3333
Let the stocks be A and B
weight in stock A ; wA = 33.33% or 0.3333
weight in stock B; wB = 33.33% or 0.3333
Beta of A; bA = 1.85
Let the beta of the other stock be represented by "bB"
Beta of risk free; bRF = 0
Beta of portfolio = 1 since it is mentioned that "the total portfolio is equally as risky as the market "
The weight of portfolio is equal to the sum of the weighted average beta of the three assets. The formula is as follows;
wP = wAbA + wBbB + wRF bRF
1 = (0.3333 * 1.85) + (0.3333*bB) + (0.3333 *0)
1 = 0.6166 +0.3333bB + 0
1 - 0.6166 = 0.3333bB
0.3834 = 0.3333bB
Next, divide both sides by 0.3333 to solve for bB;
bB = 0.3834/0.3333
w=bB = 1.15
Therefore, the beta for the other stock would be 1.15