Select the correct answer.

You want to have $1,000,000, 25 years from today. Assuming a 7% annual return (which will be compounded monthly), how much do yo

scoundrel [369]

Answer:

Monthly payments = $1,234.54

Explanation:

given data

Future value = $1,000,000

time = 25 year = 25 × 12 = 300 months

rate = 7 % annual = $\frac{0.07}{12}$ = 0.5833% monthly

to find out

Monthly payments

solution

we will apply here future value formula that is express as

Future value = Monthly payments × $\frac{(1+rate)^{time} - 1}{rate}$ ..........1

put here value we get

Future value = Monthly payments × $\frac{(1+rate)^{time} - 1}{rate}$

1,000,000 = Monthly payments × $\frac{(1+0.005833)^{300} - 1}{0.005833}$

solve it we get

Monthly payments = $1,234.54

8 0

3 years ago

. Drayser Corporation has budgeted sales of 23,000 units, targeted ending finished goods inventory of 9,000 units, and beginning

natali 33 [55]

Answer:

Production= 26,000

Explanation:

Giving the following information:

budgeted sales of 23,000 units, targeted ending finished goods inventory of 9,000 units, and beginning finished goods inventory of 6,000 units.

<u>To calculate the production required, we need to use the following formula:</u>

Production= sales + desired ending inventory - beginning inventory

Production= 23,000 + 9,000 - 6,000

Production= 26,000

7 0

2 years ago

Viserion, Inc., is trying to determine its cost of debt. The firm has a debt issue outstanding with 25 years to maturity that is

Snezhnost [94]

Answer:

Pretax = 5.61%

After tax = 4.26%

Explanation:

The cost of debt will be the Yield to maturity of the bonds.

91 = present values of the 25 year annuity + present value of the maturity

There is no formula for exact YTM

we can either use excel or calculate by approximation:

In this case we will calcualte the YTM by aprroximation

$YTM = 2\times (\frac{C + \frac{F-P}{n }}{\frac{F+P}{2}})$

C= 25 cuopon payment 1,000 x 5% / 2 becayse paymenr are semiannually

F= 1000 the face value is 1,000

P= 910 the present value or market value is 91% of the face value

n= 50 25 year at 2 payment per year

$YTM = 2 \times (\frac{25 + \frac{1000-910}{50 }}{\frac{1000+910}{2}})$

dividend 26.8

divisor 955

YTM 5.6125654%

This will be the pretax cost of debt

then we calculate the after tax cost of debt

pre-tax cost of debt ( 1 - t ) = after-tax

5.61% ( 1 - .24 ) = 4,2636

6 0

3 years ago

Remodeling is an<br> A. neither. B. Asset. C.expense

nikklg [1K]

Answer:

C expense meaning cost money

5 0

2 years ago

Read 2 more answers

2. (double-weight) A European put option is ""in the money."" The price of the underlying security now rises. a. What happens to

sertanlavr [38]

Answer:

(A) premium on put option falls (B) premium on call option rises (C) premium on call changes more in absolute terms

Explanation:

An European put expires on a specific maturity date and can only be exercised on that date. A put option grants the right to sell an underlying security at an exercise price (X) on the exercise date, irrespective of the price the underlying security is trading at (S). On the other hand, a call option grants the right the buy an underlying security at the exercise price. The call or put option buyer will pay a Premium to the option writer to obtain this right. The amount charged as premium depends on how valuable the option is.

The value of a put option (P) = X-S (thus, the lower the price of the underlying security, the more valuable the put option is, vice versa)

The value of a call option (C) = S-X (thus, the higher the price of the underlying security, the more valuation the call option is, vice versa)

If the price of the underlying security rises,

(A) the put option will become less valuable, and its premium will fall

(B) the call option will become more valuable, and its premium will rise.

(C) the absolute size of the change in the call option will be larger than that of the put option. This is because the more the price of the underlying security increases, the more valuable the call option will become (as an example, if I have an option to buy an item at $10 and the current price of the item is $20, I can pay a positive value for that option. If the market price of the item increases to $50, I can pay even more for the option to buy the item at $10).

Whereas, the value of a put option will remain static once the price of the underlying rises beyond the exercise price. For instance, if I have the option to sell an item at $10 when the market price is $20, I just will not exercise the option. I will not change my decision if the market price rises to $50.

3 0

3 years ago