A buyer values a house at $525,000 and a seller values the same house at $485,000. If sales tax is 8% and is levied on the selle
1 answer:
Answer:
$523,800
Explanation:
Given parameters:
Cost price by buyer = $525000
Selling price by seller = $485000
Sales tax = 8%
Unknown:
The lowest selling price by the seller = ?
Solution:
To solve this business problem, we must understand that the price the seller would be will to part with will be his selling price and the percentage of sales tax incurred in the procurement.
This will be the minimum and least profitable estimated amount the seller is willing to sell at.
Lowest selling price = selling price by seller + amount of sales tax incurred
Sales tax amount = selling price x sales tax percentage
= $485000 x
= $38800
Lowest selling price = $485000 + $38800 = $523,800
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Given:
Principal, P = 26500
term=5 years
Monthly payment, A = 695
Question: Find interest rate
Solution:
Unless there is a table available, there is no explicit formula to calculate interest. However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.
Substituting
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months
Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02 (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
I(0.01736)=0.01689
....
Eventually we get the value to stabilize at i=0.016265, or
Monthly interest = 1.6265% (to four decimal places)
Principal, P = 26500
term=5 years
Monthly payment, A = 695
Question: Find interest rate
Solution:
Unless there is a table available, there is no explicit formula to calculate interest. However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.
Substituting
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months
Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02 (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
I(0.01736)=0.01689
....
Eventually we get the value to stabilize at i=0.016265, or
Monthly interest = 1.6265% (to four decimal places)