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BARSIC [14]
2 years ago
8

Which of the following statements about annuities are true?

Business
1 answer:
viktelen [127]2 years ago
6 0

Answer:

A)The first cash flow of an annuity due is made on the first day of the agreement.

D)The last cash flow of an ordinary annuity is made on the last day covered by the agreement.

Explanation:

An annuity can be regarded as a series of payments which is made at an stable intervals. It can be classified based on the payment frequency. These could be monthly home mortgage payments,

It should be noted that in annuities,

✓The first cash flow of an annuity due is made on the first day of the agreement.

✓The last cash flow of an ordinary annuity is made on the last day covered by the agreement.

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3 years ago
Mr. Brown wants to buy a Tesla Model S car, whose price is $100, 848. The dealer offers a loan plan: $30, 000 downpayment, $X at
algol [13]

Answer:

X is $30,000

Explanation:

First, we need to calculate the Amount ofLoan

Amount of Loan = Car price - Down payment = $100,848 - $30,000 = $70,848

This is the situation of annuity payment for 4 years at a 25% interest rate with equal annuity payment each year.

Now we will use the following formula to calculate the value of X

PV of Annuity = Annuity payment x ( 1 - ( 1 + interest rate )^-numbers of years ) / Interest rate

Where

PV of Annuity = Amount of Loan = $70,848

Interest rate = 25%

Numbers of years = 4 years

Annuity Payment = X = ?

Placing values in the formula

$70,848 = X x ( 1 - ( 1 + 25% )^-4 ) / 25%

$70,848 = X x 2.3616

X = $70,848 / 2.3616

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3 years ago
Using the following data:
KonstantinChe [14]

Answer:

The answer is

A. 26.46%

B. $5,958,354.88

Explanation:

A.

IRR = CFo/(1 + IRR)^0 + CF1/(1 + IRR)^1 + CF2/(1 + IRR)^2 + CF3/(1 + IRR)^3 + CF4/(1 + IRR)^4 + CF5/(1 + IRR)^5

CFo = -$10,000,000

CF1 = $3,000,000

CF2 = $3,500,000

CF3 = $4,000,000

CF4 = $4,900,000

CF5 = $5,000,000

Using a financial calculator;

IRR = 26.46%

B.

NPV = -CFo + CF1/(1+ r)^1 + CF2/(1 +r)^2 + CF3/(1 + r)^3 + CF4/(1 + r)^4 + CF5/(1 + r)^5

CFo = -$10,000,000

CF1 = $3,000,000

CF2 = $3,500,000

CF3 = $4,000,000

CF4 = $4,900,000

CF5 = $5,000,000

Using a financial calculator;

NPV = $5,958,354.88

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