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loris [4]
3 years ago
7

Sandra has two credit cards, P and Q. Card P has a balance of $726.19 and an interest rate of 10.19%, compounded semiannually. C

ard Q has a balance of $855.20 and an interest rate of 8.63%, compounded monthly. Assuming that Sandra makes no purchases and no payments with either card, after four years, which card’s balance will have increased by more, and how much greater will that increase be?
a. Card Q’s balance increased by $7.22 more than Card P’s balance.
b. Card Q’s balance increased by $6.69 more than Card P’s balance.
c. Card P’s balance increased by $3.43 more than Card Q’s balance.
d. Card P’s balance increased by $0.80 more than Card Q’s balance.
Business
2 answers:
Elan Coil [88]3 years ago
5 0
First, convert interest to the effective annual interest rate using this formula:

(1 + i/m)^m - 1, where m = 2 for semiannual and m = 12 for monthly. Then, use this formula to find the future worth:

F = P(1+i)^n, where P is $726.19 and <span>$855.20, respectively, for Card P and Q. n is equal to 4.

Card P: F = 1080.704
Card Q: F = 1206.284

Then, find the amount decrease by subtracting F - P.

Card P: F - P = $354.514
Card Q: F - P = $351.084

The difference between the two is $3.43. Thus, the answer is C.</span>
dalvyx [7]3 years ago
5 0

the correct answer is C. Card P’s balance increased by $3.43 more than Card Q’s balance.

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Answer:

a. 11.88%

b. -3.68%

Explanation:

Given that

Risk free rate = 6%

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Market rate = 10.2%

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Alpha return = 8.2%

a. The computation of expected return of portfolio is given below:-

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b. The calculation of Alpha of portfolio is shown below:-

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= 8.2% - 11.88%

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6 0
3 years ago
An investor can design a risky portfolio based on two stocks, A and B. Stock A has an expected return of 16% and a standard devi
ElenaW [278]

The proportion of the optimal risky portfolio that should be invested in stock A is 0%.

Using this formula

Stock A optimal risky portfolio=[(Wa-RFR )×SDB²]-[(Wb-RFR)×SDA×SDB×CC] ÷ [(Wa-RFR )×SDB²+(Wb-RFR)SDA²]- [(Wa-RFR +Wb-RFR )×SDA×SDB×CC]

Where:

Stock A Expected Return  (Wa) =16%

Stock A Standard Deviation (SDA)= 18.0%

Stock B Expected Return  (Wb)= 12%

Stock B Standard Deviation(SDB) = 3%  

Correlation Coefficient for Stock A and B (CC) = 0.50  

Risk Free rate of return(RFR) = 10%

Let plug in the formula

Stock A optimal risky portfolio=[(.16-.10)×.03²]-[(.12-.10)×.18×.03×0.50]÷ [(.16-.10 )×.03²+(.12-.10)×.18²]- [(.16-.10 +.12-.10 )×.18×.03×0.50]

Stock A optimal risky portfolio=(0.000054-0.000054)÷(0.000702-0.000216)

Stock A optimal risky portfolio=0÷0.000486×100%

Stock A optimal risky portfolio=0%

Inconclusion the proportion of the optimal risky portfolio that should be invested in stock A is 0%.

Learn more here:

brainly.com/question/21273560

6 0
3 years ago
MARKING BRAINLIEST
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B and E is the answer
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