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aalyn [17]
2 years ago
11

Use the following advice from most financial advisors to solve the problem. ∙ Spend no more than 28% of your gross monthly incom

e for your mortgage payment. ∙ Spend no more than 36% of your gross monthly income for your total monthly debt. Round all calculations to the nearest dollar, if necessary. Suppose that your gross annual income is $60,000. (a) What is the maximum amount you should spend each month on a mortgage payment? (b) What is the maximum amount you should spend each month for total credit obligations? (c) If your monthly mortgage payment is 70% of the maximum amount you can afford, what is the maximum amount you should spend each month for all other debt?
Business
1 answer:
Aliun [14]2 years ago
3 0

Answer:

a) $1,400

b) $1,800

c) $820

Explanation:

If the annual income is $60,000, the gross monthly income is I=60,000/12=5,000.

a) The maximum amount you should spend each month on a mortgage payment is:

MP=0.28*I_m=0.28*5,000=1,400

b) The maximum amount you should spend each month for total credit obligations (including mortage) is:

DP = 0.36*I_m=0.36*5,000=1,800

c) If we need only 70% of the maximum allowed for the mortage, we have more income available for other debt payments.

The 70% represents:

MP'=0.7*(0.28*5,000)=980

We substract this from the total budget for debt payments and we have the budget for all other debts but mortage:

ODP=1800-980=820

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Answer:

Explanation:

adding the name and version of her software program

5 0
2 years ago
During its most recent fiscal year, Raphael Enterprises sold 380,000 electric screwdrivers at a price of $20.40 each. Fixed cost
Gwar [14]

Answer:

Option (a) is correct.

Explanation:

Pretax income = Contribution - Fixed cost

Contribution = Pretax income + Fixed cost

                     = $1,824,000 + $1,444,000

                     = $3,268,000

Sales - Variable Cost = Contribution

Variable Cost = Sales - Contribution

                       = (380,000 electric screwdrivers × $20.40 each) - $3,268,000

                       = $7,752,000 - $3,268,000

                       = $4,484,000

3 0
1 year ago
Marcie and her husband, Franklin, each own 50 shares of Chestnut, Inc. Sally, Marcie's old high school friend, owns the remainin
RSB [31]

Answer:

$38,000 Dividend

Explanation:

Based on the information given the tax treatment of the redemption to Marcie will be $38,000 dividend reason been that her husband shares was been attributed to her, and Since she owns 60 shares her remaining 10 shares including that of her husband 50 shares of Chestnut's will be 110 shares calculated as 150 shares - 40 shares outstanding.

Therefore when we look at this 60 shares/110 shares is greater than 50% which means that Marcie fails the 50% test which makes the redemption to be treated as a dividend.

Hence, the tax treatment of the basis of the shares redeemed will be $38,000 Dividend.

8 0
2 years ago
Dan purchases a 1000 par value 10-year bond with 9% semiannual couponsfor 925. He is able to reinvest his coupon payments at a n
damaskus [11]

Answer:

9.2%

Explanation:

Missing word <em>"Calculate his nominal annual yield rate convertible semiannually over the ten-year period"</em>

Semi annual coupon payments = 9% / 2 = 4.5%

Par value = 4.5% * 1,000 = $45

interest rate per period = r = 7% / 2 = 3.5%

Number of periods, n = 2 x 10 = 20

FV of all the coupons reinvested = 45 / r * [(1 + r)^n - 1]

FV of all the coupons reinvested = 45 / 3.5% * [(1 + 3.5%)^20 - 1]

FV of all the coupons reinvested = $1,272.59

Receipt of par value at the end of the 10 years = par value = 1,000

Total accumulated value at the end of 10 years =  $1,272.59 + 1,000

Total accumulated value at the end of 10 years = $2,272.59

Invested amount = $925

i = nominal interest convertible semi annually.

$925 * (1 + i / 2)^n = 2,272.59  

925 * (1 + i / 2)^20 = 2,272.59

i = 2 * [(2,272.59 / 925)^1/20 - 1]

I = 9.19%

I = 9.2%

So, his nominal annual yield rate convertible semiannually over the ten-year period is 9.2%

7 0
1 year ago
On January 1, Boston Company completed the following transactions (use a 7% annual interest rate for all transactions): (FV of $
kodGreya [7K]

Answer:

This question is incomplete, here's the remaining part to complete the question:

1. In transaction (a), determine the present value of the debt.

2-a. In transaction (b), what single sum amount must the company deposit on January 1,?

2-b. What is the total amount of interest revenue that will be earned?

3. In transaction (c), determine the present value of this obligation.

4-a. In transaction (d), what is the amount of each of the equal annual payments that will be paid on the note?

4-b. What is the total amount of interest expense that will be incurred?

Explanation:

a) A sum of $6,000 is to be paid at the end of each year for 7 years and the principal amount $115,000 to be paid at the end of 7th year.

PV=$6,000/(1+0.07)^1 + $6,000/(1+0.07)^2 +$6,000/(1+0.07)^3 +$6,000/(1+0.07)^4 +$6,000/(1+0.07)^5 +$6,000/(1+0.07)^6 +$6,000/(1+0.07)^7 +$115,000/(1+0.07)^7

PV=$5,607.47 + $5,240.63 + $4,897.78 + $4,577.37 + $4,277.91 + $3,998.05 + $3,736.49 + $71,616.22

PV=$103,951.92

b) Let the single sum that will grow to $490,000 at 7% interest per annum at the end of 8 years be X

FV=PV(1+i)^n

$490,000 = X(1+0.07)^8

Thus,

X= $490,000/(1.07)^8

X = $490,000/1.7182

X = $285,182

Thhus, a single sum of $285,182 needs to be deposited for 8 years at 7% interest p.a.

The total amount of interest revenue is ($490,000-$285,182) = $204,818

c) PV = $75,000/(1.07)^1 + $112,500/(1.07)^2 + 150,000/(1.07)^3

PV = $70,093.45 + $98,261.85 + $122,444.68

= $290,800

FV =$75,000*(1.07)^1 + $112,500*(1.07)^2 + 150,000*(1.07)^3

= $80,250 + $85,867 + $91,878

= $257,995

d) The cost of the machine is $170,000. Immediate cash paid $34,000. Loan Amount is ($170,000-$34,000)=$136,000

The PVA factor at 7% p.a compounded annually for 5 years is 4.1002

Thus, the PMT = 136,000/4.1002

= $33,169

Thus, the amount of each annual payment is $33,169 for 5 years.

The total amount to be paid is ($34,000+$33,169*5)

=$34,000+$165845

=$199845

The interest expense is ($199845 - $170,000)

= $29,845

6 0
2 years ago
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