Life Situation: Megan and Sean are looking for their first home in Ontario. They are...
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Accounting
Life Situation: Megan and Sean are looking for their first home in Ontario. They are in their late 20s and have been married for three years. They still have a small amount left to pay towards their student and car loans. They do not have any children but plan to in the near future. Both Megan and Sean have steady stable jobs with good advancement opportunities. They are making housing savings. They do not want to use RRSP Home Buyers Plan for down payment.
Combined Gross Annual Salary | $75,000 | After-tax salary | $60,000 |
Monthly Budget
Rent | 800 |
Food | 400 |
Entertainment | 300 |
Clothing/Laundry | 400 |
Telephone/Cable/Internet | 200 |
Car loan payment | 400 |
Car expenses | 200 |
Insurance life, car | 220 |
Insurance - apartment | 30 |
Household | 100 |
Student loan payment | 300 |
Personal expenses | 150 |
Miscellaneous | 150 |
Savings | 1,350* |
Total | 5,000 |
* Savings - usually each month they contribute $100 to their emergency savings, $300 to their RRSPs and $950 to their house savings
Net Worth
Assets | Liabilities | ||
---|---|---|---|
Chequing Account | 1,500 | Car | 6,000** |
Emergency Savings | 6,000 | Student Loans | 8,000*** |
Car | 14,000 | ||
RRSPs | 15,000 | ||
House Savings | 45,000 | ||
Total Assests | 81,500 | Net Worth | 67,500 |
** They will be finished paying for the car loan in 16 months *** They will be finished paying for the student loans in 28 months
Revised Monthly budget for owning
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How much left to pay for mortgage per month: ____________
Question 11.6:
Use the CIBC mortgage payment calculator to calculate their mortgage payment. Click on 'buy a home'. then 'skip to calculator' Purchase price 225000. down payment 41000. Use your own recommendations for term and interest rate. Pick the monthly payment option and use an amortization of 25 years. Now click on calculate. On the right-hand side of the screen, bottom, click on payment frequency table. Record your results for the accelerated weekly and monthly payments in the table. Why do accelerated payments save interests?
Question 6
Payment Frequency | Accelerated Weekly | Monthly |
Interest Rate |
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Payment amount |
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Interests saved over amortization |
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Amortization in years |
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Payment amount made over a full year |
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Why do accelerated weekly payments save so much interests? Explain.
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