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Temka [501]
4 years ago
13

If you deposit $2000 in a savings account with an interest rate of r compounded annually, then the balance in the account after

3 years is given by the function B(c) = 2000(1 + r)3, where r is written as a decimal.. . . . . . What interest rate will yield a balance of $2300 after 3 years?. . . . . a. . . 4.55%. . . c. . . 4.67% . . . b. . . 3.25% . . d. . . 4.77% .
Business
1 answer:
BigorU [14]4 years ago
7 0
The future worth of the ) current investment with compounded interest is given by the equation,
                                      B(c) = P(1 + r)^3
From the given above,
                                      B(c) = 2000(1 + r)^3
The rate may be obtained by rearranging the equation,
                                       (1 + r)^3 = B(c) / 2000
                                  ((1 + r)^3)^1/3 = (B (c) / 2000) ^1/3
                                         r = (2300 / 2000)^1/3 - 1
The value of r is 0.477. Thus, the answer is letter D.. 

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nikitadnepr [17]

Answer:

Portfolio return = 0.035 or 3.5%

Explanation:

The portfolio return is a function of the weighted average of individual stocks' returns that form up the portfolio. The formula to calculate the portfolio return is as follows,

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Where,

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First we need to calculate the investment of each stock,

Abbott = 200 * 50 = $10000

Lowes = 200 * 30 = $6000

Ball = 100 * 40 = $4000

Portfolio return = (10000 / 20000) * -0.10  +  (6000/20000) * 0.20  +  

(4000/20000) * 0.125

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4 0
3 years ago
Suppose two factors are identified for the U.S. economy: the growth rate of industrial production, IP, and the inflation rate, I
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Answer:

15.4%

Explanation:

Calculation to determine your best guess for the rate of return on the stock

The revised estimate on the rate of return on

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Before

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α = 14% - 6.4%

α = 7.6%

With the changes:

7.6% + [5%*1] + [7%*0.4]

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3 0
3 years ago
Astro Mile ​& Co. owns vast amounts of corporate bonds. Suppose Astro Mile buys $ 1,400,000 of BitterCo bonds at face value
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Answer:

Dr bond investment             $1,400,000

Cr cash                                                        $1,400,000

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At six-month interval, coupon receivable=$1,400,000*8%*1/2=$ 56,000.00  

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7 0
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kap26 [50]

Answer:

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