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Sindrei [870]
3 years ago
11

Jim has hired a real estate broker to help facilitate the sale of his home. If the broker requires a commission of 6%, how much

will Jim clear from the sale (after the commission has been paid) if he is able to sell his house for $478,723? (Assume that Jim has already paid off his mortgage.)
Business
1 answer:
Evgesh-ka [11]3 years ago
3 0

Answer:

Jim will receive 449,999.62

Explanation:

We are going to discount the sales commission from the proceeds of the home, this will be the net cash  received from Jim

                             sales price 478,723

commission 6% of 478,723 = 39723.38

net realizable                       449,999.62

(sales price - commisions)

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Louise works for a tax firm that caters to individuals and small businesses. Each year when tax season rolls around, the firm is
kondor19780726 [428]

The correct answers for the following questions are:

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<h3>Which type of network will best assist the firm?</h3>

An extranet is the type of network that will best assist the firm in receiving and managing documents from clients.

Therefore, Option D is correct.

<h3>Where should Louise place the file server?</h3>

The file server should be placed in an Encryption Device to allow safety while clients are signing into for document management.

Therefore, Option B is correct.

<h3>What is an Operating cost?</h3>

This means the ongoing expenses that are incurred from the normal day-to-day of running a business.

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6 0
2 years ago
How much does David earn in a 35-hour work week (gross pay without benefits)?
Lapatulllka [165]
690 dollars without tax


6 0
3 years ago
If a business had a capacity of $10,000,000 of sales, actual sales of $6,000,000, break-even sales of $4,500,000, fixed costs of
FrozenT [24]

Answer:

2000000

Explanation:

because that is what is left

5 0
3 years ago
You are planning to save for retirement over the next 30 years. To save for retirement, you will invest $800 per month in a stoc
Svetach [21]

Answer:

Ans. You withdraw each month from your account, for 300 months (25 years) $1,118.03 taking into account the expected inflation rate.

Explanation:

Hi, ok, first, we need to find out how much money will you have after saving in both accounts for 30 years, for that, we need to use the following equation and solve for FV (future value).

FV=\frac{A((1+r)^{n}-1) }{r}

Where, A is the amount saved in the account, r is the interest rate that it pays, n are the yearly equal payments, in our case 30. Everything should look like this in the case of the stock account.

FV=\frac{800((1+0.11)^{30}-1) }{0.11} = 159,216.70

In the case of the bond account it should look like this.

FV=\frac{400((1+0.07)^{30}-1) }{0.07} =  37,784.31

This means that after 30 years you will have $197,001.02

Now, we need to find the amount of monthly withdraw that you can make given the money saved, but in order to take into account the time value of money, we need to use the real rate of return and not the nominal rate of return (9%, when you gather all your money and send it to another acoount). Therefore, we have to find out the real rate of return, like this.

Real(r)=\frac{[1+Nominal(r)]}{[1+Inflation(r)]} -1=\frac{(1+0.09)}{(1+0.04)} -1=0.0481

This is 4.81% effective annual rate, but we need this rate to be effective monthly, that is:

r(monthly)=(1+r(annual))^{\frac{1}{12} } -1=(1+0.0481)^{\frac{1}{12} } -1=0.0039

That is 0.39% effective monthly, and we have to use the following equation with n=300 months, r=0.0039, PV= $197,001.02 and solve for A.

PV=\frac{A((1+r)^{n} -1)}{r(1+r)^{n} } =\frac{A(2.234662443)}{0.012682296} =A(176.2032975)

197,001.02=A(176.2032975)

A=1,118.03

Best of luck

7 0
3 years ago
Page Enterprises has bonds on the market making annual payments, with nine years to maturity, and selling for $948. At this pric
IrinaK [193]

Answer:

Coupon rate is 5.17%

Explanation:

Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.

Assuming Face value of the bond is $1,000

Face value = F = $1,000

Selling price = P = $948

Number of payment = n = 9 years

Bond Yield = 5.9%

The coupon rate can be calculated using following formula

Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]

5.9% = [ C + ( $1,000 - $948 ) / 9 ] / [ ( $1,000 + $948 ) / 2 ]

5.9% = [ C + $5.78 ] / $974

5.9% x $974 = C + $5.78

$57.466 = C + $5.78

C = $57.466 - $5.78 = $51.686

Coupon rate = $51.686 / $1,000 = 0.051686 = 5.17%

4 0
3 years ago
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