Answer:
option (b) $4,200 gain
Explanation:
Data provided in the question:
Par value of outstanding bonds = $119,000
Carrying value of the bonds = $108,700
Price at which bond is called = $104,500
Now,
Gain on the retirement is calculated using the relation as;
Gain on retirement
= Carrying value of Bonds - Price at which bond is called
= $108,700 - $104,500
= $4,200
Since, the result is positive, therefore a gain will be recognized
Hence, correct answer is option (b) $4,200 gain
Complete Question:
An important basic characteristic of common stocks that makes them a suitable type of investment for the separate account of variable annuities is:
Group of answer choices
A) the safety of the principal invested.
B) changes in common stock prices tend to be more closely related to changes in the cost of living than changes in bond prices.
C) the yield is always higher than mortgage yields.
D) the yield is always higher than bond yields.
Answer:
B) changes in common stock prices tend to be more closely related to changes in the cost of living than changes in bond prices.
Explanation:
An important basic characteristic of common stocks that makes them a suitable type of investment for the separate account of variable annuities is changes in common stock prices tend to be more closely related to changes in the cost of living than changes in bond prices.
Generally, common stocks are considered by financial experts or broker-dealers to be a suitable type of investment of variable annuities because the prices of common stocks in the market are not fixed and as such they are affected by economical changes such as inflation or recession.
D) Haven't been presented to the bank for payment but have been subtracted in the checkbook
Answer and Explanation:
The computation of composite score for each location is shown below:-
Composite score for A is
= 0.15 × 89 + .20 × 75 + 0.18 × 92 + 0.27 × 92 + 0.10 × 93 + 0.10 × 90
= 88.05
Composite score for B is
= 0.15 × 78 + .20 × 93 + 0.18 × 90 + 0.27 × 93 + 0.10 × 97 + 0.10 × 96
= 90.91
Composite score for C is
= 0.15 × 84 + .20 × 98 + 0.18 × 87 + 0.27 × 82 + 0.10 × 84 + 0.10 × 95
= 87.90
Therefore for computing the composite score for each location we simply multiply weight with A location and in the same manner of A, B and C
b. The maximum composite score from A, B and C is B
