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igor_vitrenko [27]
3 years ago
10

You purchased 5,400 shares in the New Pacific Growth Fund on January 2, 2016, at an offering price of $63.90 per share. The fron

t-end load for this fund is 5 percent, and the back-end load for redemptions within one year is 2 percent. The underlying assets in this mutual fund appreciate (including reinvested dividends) by 6 percent during 2016, and you sell back your shares at the end of the year. If the operating expense ratio for the New Pacific Growth Fund is 1.05 percent, what is your total return from this investment? (Assume that the operating expense is netted against the fund’s return.) (A negative value should be indicated by a minus sign. Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.)
Business
1 answer:
Alexxandr [17]3 years ago
4 0

Answer:

The total return from this investment is -2.35%

Explanation:

According to the give data You invested = 5,400 x $63.90 = $345,060

Because of the front-load, your effective investment = $345,060 x (1 - 5%) = $327,807

Value of assets increases by 6% in 2016, hence, your investment value = $327,807 x (1 + 6%) = $347,475

Fund expense of 1.87% must be deducted from this value, Investment value = $347,475 x (1 - 1.05%) = $343,826

Now, because you withdrew within a year, back-end load of 2% is applicable as well.

Hence, your net withdrawal =$343,826 x (1 - 2%) = $336,949

Hence, total return = $336,949 / $345,060 - 1 = -2.35%

The total return from this investment is -2.35%

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*Nominal Interest Rate

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Here is the complete question;

Different compounding periods, are used for different types of investments. In order to properly compare investments or loans with different compounding periods, we need to put them on a common basis. In order to do this, you need to understand the difference between the nominal interest rate (INOM) and the effective annual rate (EAR). The__________ interest rate is quoted by borrowers and lenders, and it is also called the annual percentage rate (APR). If the compounding periods for different securities is the same, then you____________ use the APR for comparison. If the securities have different compounding periods, then the____________ must be used for comparison. Here, M is the number of compounding periods per year and INOM/M is equal to the periodic rate (IPER). If a loan or investment uses___________ compounding, then the nominal interest rate is also its effective annual rate. However, if compounding occurs more than once a year, EAR is___________ INOM. Quantitative Problem: Bank 1 lends funds at a nominal rate of 6% with payments to be made semiannually. Bank 2 requires payments to be made quarterly. If Bank 2 would like to charge the same effective annual rate as Bank 1, what nominal interest rate will they charge their customers? Round your answer to three decimal places. Do not round intermediate calculations.__________ %

Different compounding periods, are used for different types of investments. In order to properly compare investments or loans with different compounding periods, we need to put them on a common basis. In order to do this, you need to understand the difference between the nominal interest rate (INOM) and the effective annual rate (EAR). The____Nominal______ interest rate is quoted by borrowers and lenders, and it is also called the annual percentage rate (APR). If the compounding periods for different securities is the same, then you_____can_______ use the APR for comparison. If the securities have different compounding periods, then the_______EAR_____ must be used for comparison. Here, M is the number of compounding periods per year and INOM/M is equal to the periodic rate (IPER). If a loan or investment uses____annual______ compounding, then the nominal interest rate is also its effective annual rate. However, if compounding occurs more than once a year, EAR is______higher_____ INOM. Quantitative Problem: Bank 1 lends funds at a nominal rate of 6% with payments to be made semiannually. Bank 2 requires payments to be made quarterly. If Bank 2 would like to charge the same effective annual rate as Bank 1, what nominal interest rate will they charge their customers? Round your answer to three decimal places. Do not round intermediate calculations.__________ %

CALCULATION PART

what nominal interest rate will they charge their customers?

Effective annual rate= (1+nominal rate/n)^n -1)

n= compounding period

Effective annual rate=[(1+0.06/2)^2 -1]

[(1+0.06/2)^2 -1]

= (1+0.03)^2 -1

=1.0609-1

=0.0609

= 6.09%

They will charge it 6.09%

There are four quarter in a year which means n=4

Let the nominal rate = x

Using the effective annual rate formula

0.0609=[ (1+x/4)^4 -1]

0.0609+1= (1+x/4)^4

(1.0609)^1/4 = 1+x/4

1.01489= 1+x/4

1.01489-1= x/4

x= 0.01489×4

x= 0.05956×100

x= 5.956%

Hence, effective annual rate for the both banks is 6.09%

While nominal annual rate for bank2 is 5.956%

,

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