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lapo4ka [179]
3 years ago
11

A seller wants to sell her existing house and owes $290,000 on mortgage. At closing of the sale she will pay $1,400 in closing c

osts, plus a 6% brokerage fee. She wants to realize at least $55,000 for a down payment for the purchase price of a new house. What is the minimum amount she must sell her house for to net $55,000?
Business
1 answer:
mote1985 [20]3 years ago
6 0

Answer:

$ 363,880

Explanation:

The seller must cover the mortgage, closing costs, and brokerage fee. Once these expenses are covered, the down payment is added. This adds the minimum amount for the house price.

Mortgage      290,000  

Closing costs            1,400

Brokerage fee       <u>  17,400</u> (6% * 290,000)

<h3>Total Expenses 308,800</h3>

Down payment       <u>   55,000</u>

<h3><u>Minimun price</u>    363,880</h3>
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violation/accident.

Explanation:

Its violation because its a violation to the property, but you also can use accident because it mean a situation not done on purpose or  something unexpected which will cause damage or injury.

4 0
3 years ago
In a homogeneous-good Cornet model where each of the n firms has a constant marginal cost m and the market demand curve is p = a
Jlenok [28]

Answer:

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

Explanation:

In the case of a homogeneous-good Cournot model we have that firm i will solve the following profit maximizing problem

Max_{q_i} \,\, \Pi_i=(a-b(\sum_{i=1}^n q_i)-m)q_i

from the FPC we have that

a-b\sum_{i=1}^n q_i -m -b q_i=0

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since all firms are homogeneous this means that q_i=q \forall i

then q=\frac{a-b (n-1) q-m}{2b}=\frac{a-m}{(n+1)b}

the industry output is then

Q=nq=\frac{n}{n+1}\frac{a-c}{b}

if n=1 (monopoly) we have Q^M=\frac{1}{2}\frac{a-c}{b}

if n goes to infinity (approaching competitive level), we get the competition quantity that would be Q^c=\frac{a-c}{b}

7 0
2 years ago
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