Bob and mary are financing $180,500 for a new home. their lender will approve an interest rate of 5% if bob and mary pay two discount points at closing. Cost them is $3,610.
A discount point is 1% of the loan amount. Bob and Mary are paying two points (or 2% of $180,500), which is $3,610.
What is discount points?
- Discount points are a shape of paid ahead of time intrigued that contract borrowers can buy to lower the intrigued rate on their consequent month to month payments.
- Discount points are a one-time expense, paid up front either when a contract is to begin with orchestrated or amid a refinance.
- Each markdown point for the most part costs 1% of the overall credit and brings down the loan’s intrigued rate by one-eighth to one-quarter of a percent.
- Points don’t continuously got to be paid out of the buyer’s stash; they can some of the time be rolled into the advance adjust or paid by the vender.
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Answer:
A Tying Contract
Explanation:
If a seller requires an intermediary to purchase a supplementary product to qualify to purchase the primary product the intermediary wishes to buy, it results in a tying contract. It is mostly treated as an illegal because it pushes intermediary organization to buy other products if they wishes to purchase the products which is actually needed to be purchased. Some companies make it compulsory for their intermediaries in doing so. For example, if you have to buy 10 packs of Lays, then you must be buying 5 extra boxes of Pepsi as well. It is being done because of the power and market share that company is enjoying in the market, so they take its advantage.
File a formal complaint with human resorces
Answer:
<u>X= $15,692.9393</u>
Explanation:
Giving the following information:
Number of years= 30
Final value= 1,000,000
First, deposit $10000 for ten years (last deposit at t=10).
After ten years, you deposit X for 20 years until t=30.
i= 6%
First, we need to calculate the final value in t=10. We are going to use the following formula:
FV= {A*[(1+i)^t-1]}/i
FV= {10000*[(1.06^10)-1]}/0.06= $131807.9494
We can calculate the amount of money to input every year. We need to isolate A:
A= (FV*i)/[(1+i)^n-1]
First, we need to calculate the final value of the $131807.9494
FV= PV*[(1+i)^n]
FV= 131807.9494*1.06)^20= 422725.95
We need (1000000-4227725.95) $577274.05 to reache $1000000
A= (FV*i)/[(1+i)^n-1]
A= (577274.05*0.06)/[(1.06^20)-1]= 15692.9393
<u>X= $15,692.9393</u>
