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s344n2d4d5 [400]
3 years ago
6

Find the accumulated value of $ 740 at the end of 7 years using a nominal annual rate of interest of 6 % compounded quarterly.

Business
1 answer:
GaryK [48]3 years ago
5 0

Answer:

$1122.74

Explanation:

We are to find the future value of $740

The formula for calculating future value:

FV = P (1 + r/m)^nm

FV = Future value  

P = Present value  

R = interest rate  = 6

N = number of years = 7

m = number of compounding = 4

$740 x (1 + 0.06/4)^7x4 = $1122.74

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3 years ago
Consider a corporate bond with a $1000 face value, 8% coupon with semiannual coupon payments, 7 years until maturity, and a YTM
serious [3.7K]

Answer:

$961.42

Explanation:

firstly, we calculate the clean clean price below:

FV= 1,000

PMT= 40 (80 / 2)

I= 4.5 (9 / 2)

N= 14 (7 × 2)

Thus, PV= 948.89

Accrued Interest = coupon × (days since last payment/days in current coupon period)= 40 × (57 / 182) = 12.53

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3 0
3 years ago
What is financial literature​
Vanyuwa [196]
<h3>Hello there!</h3>

Your question asks what is financial literature.

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The knowledge that an individual could attain from financial literacy could help them in the long run, in which it's highly recommended to learn financial literacy, due to the fact that tons of people are going into debt because they don't know how to manage their finances.

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8 0
3 years ago
Suppose that the S&amp;P 500, with a beta of 1.0, has an expected return of 13% and T-bills provide a risk-free return of 4%. a.
Aleksandr [31]

Answer:

a. The answers are as follows:

(i) Expected of Return of Portfolio = 4%; and Beta of Portfolio = 0

(ii) Expected of Return of Portfolio = 6.25%; and Beta of Portfolio = 0.25

(iii) Expected of Return of Portfolio = 8.50%; and Beta of Portfolio = 0.50

(iv) Expected of Return of Portfolio = 10.75%; and Beta of Portfolio = 0.75

(v) Expected of Return of Portfolio = 13%; and Beta of Portfolio = 1.0

b. Change in expected return = 9% increase

Explanation:

Note: This question is not complete as part b of it is omitted. The complete question is therefore provided before answering the question as follows:

Suppose that the S&P 500, with a beta of 1.0, has an expected return of 13% and T-bills provide a risk-free return of 4%.

a. What would be the expected return and beta of portfolios constructed from these two assets with weights in the S&P 500 of (i) 0; (ii) 0.25; (iii) 0.50; (iv) 0.75; (v) 1.0

b. How does expected return vary with beta? (Do not round intermediate calculations.)

The explanation to the answers are now provided as follows:

a. What would be the expected return and beta of portfolios constructed from these two assets with weights in the S&P 500 of (i) 0; (ii) 0.25; (iii) 0.50; (iv) 0.75; (v) 1.0

To calculate these, we use the following formula:

Expected of Return of Portfolio = (WS&P * RS&P) + (WT * RT) ………… (1)

Beta of Portfolio = (WS&P * BS&P) + (WT * BT) ………………..………………. (2)

Where;

WS&P = Weight of S&P = (1) – (1v)

RS&P = Return of S&P = 13%, or 0.13

WT = Weight of T-bills = 1 – WS&P

RT = Return of T-bills = 4%, or 0.04

BS&P = 1.0

BT = 0

After substituting the values into equation (1) & (2), we therefore have:

(i) Expected return and beta of portfolios with weights in the S&P 500 of 0 (i.e. WS&P = 0)

Using equation (1), we have:

Expected of Return of Portfolio = (0 * 0.13) + ((1 - 0) * 0.04) = 0.04, or 4%

Using equation (2), we have:

Beta of Portfolio = (0 * 1.0) + ((1 - 0) * 0) = 0

(ii) Expected return and beta of portfolios with weights in the S&P 500 of 0.25 (i.e. WS&P = 0.25)

Using equation (1), we have:

Expected of Return of Portfolio = (0.25 * 0.13) + ((1 - 0.25) * 0.04) = 0.0625, or 6.25%

Using equation (2), we have:

Beta of Portfolio = (0.25 * 1.0) + ((1 - 0.25) * 0) = 0.25

(iii) Expected return and beta of portfolios with weights in the S&P 500 of 0.50 (i.e. WS&P = 0.50)

Using equation (1), we have:

Expected of Return of Portfolio = (0.50 * 0.13) + ((1 - 0.50) * 0.04) = 0.0850, or 8.50%

Using equation (2), we have:

Beta of Portfolio = (0.50 * 1.0) + ((1 - 0.50) * 0) = 0.50

(iv) Expected return and beta of portfolios with weights in the S&P 500 of 0.75 (i.e. WS&P = 0.75)

Using equation (1), we have:

Expected of Return of Portfolio = (0.75 * 0.13) + ((1 - 0.75) * 0.04) = 0.1075, or 10.75%

Using equation (2), we have:

Beta of Portfolio = (0.75 * 1.0) + ((1 - 0.75) * 0) = 0.75

(v) Expected return and beta of portfolios with weights in the S&P 500 of 1.0 (i.e. WS&P = 1.0)

Using equation (1), we have:

Expected of Return of Portfolio = (1.0 * 0.13) + ((1 – 1.0) * 0.04) = 0.13, or 13%

Using equation (2), we have:

Beta of Portfolio = (1.0 * 1.0) + (1 – 1.0) * 0) = 1.0

b. How does expected return vary with beta? (Do not round intermediate calculations.)

There expected return will increase by the percentage of the difference between Expected Return and Risk free rate. That is;

Change in expected return = Expected Return - Risk free rate = 13% - 4% = 9% increase

4 0
2 years ago
Division A of Barsema, Inc. has operating data as follows: Capacity 20,000 units Selling price $80 per unit Variable costs $45 p
Neporo4naja [7]

Answer:

the minimum price it should charge is $40 per unit.

Explanation:

Minimum Transfer Price = Variable Costs - Internal Savings + Opportunity Cost

<em>Note :  Division A has capacity available to meet B's requirements therefore there is no opportunity cost</em>.

There are Internal savings of $5 as A's variable costs will be $5 less per unit.

Minimum Transfer Price = $45 - $5

                                        = $40

4 0
3 years ago
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