Planit:UK Endowment Loan Exercise Answer Key
From Planipedia
This case study is specific to financial planning in the United Kingdom, so has fixed values rather than indices by country. For a similar case study applicable to other countries, please see Planit:Loan Calculator Exercise.
Question One:
Shawn and Nancy have bought a house together and want to pay off their £250,000 interest-only mortgage as quickly as possible. They are currently making monthly payments of £1,216.89. The mortgage is compounded annually, at an existing interest rate of 6%. How will each of the following payment adjustments affect the difference for the overall amortization period?
Increasing payments by 3% annually ________years
Paying an anniversary lump sum of £1000 ________years
Making two lump sum payments of £10,000 one after the first 3 years, and one after 6 years ________years
Answer:
- Select Loan Calculator from the Calculators drop down menu on the home page.
- Enter the £250,000 amount in the Amount borrowed field.
- Enter the Loan Date as today’s date.
- Leave the Renewal Date at the default since we do not know when the loan needs to be renewed.
- Enter an Interest Rate of 6%.
- Click the drop down menu under the Compounding field and choose Annual.
- Set the Amortization to years using the radio buttons to the right.
- Click the drop down menu under Payment Type and choose the Interest Only option.
- If necessary change the Frequency of Payments to the Monthly option.
- Enter £1216.89 next to Payment.
- Enter 3% in the Increase/Year field measuring percentages and not dollar amounts.
- Click Calculate beside the Amortization Period.
The result should be 24.083 years.
- Set the Increase/Year field back to 0%
- Enter £1000 in the Anniversary Lump field.
- Click Calculate beside the Amortization Period.
The result should be 47.583 years.
- Set the Anniversary Lump field back to £0
- Enter 2 in the Number of Irregular Payments field.
- Click Set
- Enter the Amount value as £10,000 for both payments. Change the first Date to 3 years from today, and the second Date to six years from today.
- Click Calculate beside the Amortization Period.
The result should be 47.833 years.
