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Andrej [43]
3 years ago
14

Which is most true of an annual rate of 4% compounded quarterly? A) It is equivalent to 4.4% paid annually. B) It is equivalent

to 16.99% paid annually. C) It is equivalent to 1% simple interest paid quarterly D) It is equivalent to 4.06% paid annually. Answer: D
Business
1 answer:
Artemon [7]3 years ago
6 0

Answer:

D) It is equivalent to 4.06% paid annually

Explanation:

Since it is not talking about annuity and simple compound interest, therefore assuming investment value = $100 then interest will be as follows:

Interest for each quarter = \frac{4}{100} \times \frac{3}{12} = 1%

But this 1% will be paid on the compounded value

Interest at end of Quarter 1 = $100 X 1% = $1

Compounded value at end of Quarter 1 = $100 + $1 = $101

Interest at end of Quarter 2 = $101 X 1% = $1.01

Compounded value at end of Quarter 2 = $101 + $1.01 = $102.01

Interest at end of Quarter 3 = $102.01 X 1% = $1.0201

Compounded value at end of Quarter 3 = $102.01 + $1.0201 = $103.0301

Interest at end of Quarter 4 = $103.0301 X 1% = $1.030301

Compounded value at end of Quarter 4 = $103.0301 + $1.030301 = $104.060401

Now net return annually = $4.060401/$100 = 4.06%

Final Answer

D) It is equivalent to 4.06% paid annually

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Homer deposited $3,000 this morning into an account that pays 5 percent interest, compounded annually. Bart also deposited $3,00
Art [367]

Answer:

The answer is "Option a".

Explanation:

In this question, each year Barb pays back the interest received. It will add depth to its principle during the first year. In this, the actual case, the interest for $3000 at  5% for the first year = $150, would be added to $3 000, and $31,50. In the second year, Barb should gain a 5% interest on $3150. Throughout the case of Andy, the second principle will be $3000 like it was at the end of the first year. Thus, Barb's second year is going to have more interest.

  • In choice b, It is wrong because Andy wants to withdraw its interest, this won't get irritated. He would also receive less interest per year than Barb.
  • In choice c, Its interest would not be the same for both in the first year.
  • In choice d, It is wrong because Andy wants to withdraw interest each year, no compound interest will arise.  
  • In choice e, No, not that. Andy won't earn the interest compounded so, the Barb will receive the interest multiplied. Therefore, for the five-year duration, Barb can earn more interest.
3 0
3 years ago
Applying macroeconomic knowledge to explain the fiscal policy of countries in 2008
Alex73 [517]
Hmm this us hard i am 14
6 0
3 years ago
Value:
Simora [160]

It is to be noted that the following question below is about a Trial Balance. This is a type of reconciliation book in Financial Accounting.

<h3>What is a Trial Balance?</h3>

Please, note that the original worksheet is not attached, hence the general answer.

This, in financial accounting, refers to the statements or records of all credits and debits in a double-entry accounting book which includes all errors or disagreements between figures and accounts.

Usually, all debit and credit columns sums must and should be equal to show that the account has been balanced.

See the link below about Trial Balance:

brainly.com/question/24914390

6 0
2 years ago
On January 1, 2021, Blair Company sold $800,000 of 10% ten-year bonds. Interest is payable semiannually on June 30 and December
Anika [276]

Answer:

$42,480

Explanation:

Given that,

Value of bonds = $800,000

Interest rate = 10%

Selling price of bond (Book value) = $708,000

Priced to yield = 12%

The semi-annual yield is calculated as follows:

= 12% / 2 (because the interest is payable semiannually on June 30 and December 31)

= 6%

Therefore, the semi-annual bond interest expense:

= Selling price of bond × semi-annual yield

= $708,000 × 6%

= $42,480

Hence, the Blair should report bond interest expense for the six months ended June 30, 2021 in the amount of $42,480.

But the actual cash paid for the interest expense will be:

= (Value of bonds × Interest rate on bonds)

= [$800,000 × (10%/2)]

= $800,000 × 5%

= $40,000

So, the amortization for bond discount is the difference between actual cash paid and bond interest expense:

= $42,480 - $40,000

= $2,480

7 0
3 years ago
If you are unhappy with your fitness evaluation results, __________.
Nina [5.8K]
Evaluate you results and set improvement goals. 
you should first identify or go through what you think you did wrong , once you've done  that look for solutions to those mistakes, set your improvement goals.

6 0
3 years ago
Read 2 more answers
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