Adequate calculations are conducted to identify the overall historical housing price growth in Melbourne, which is needed for adequate analysis purpose. The housing prices of Melbourne has a relatively grown over the period of 2002 to 2017, which has helped in understanding the future prices of housing in the city. The average of Median Price of Established House Transfers (Unstratified) Melbourne is mainly used, as the overall inflating rates for the housing price in Melbourne (Abs.gov.au, 2018). This relatively helped in identifying the future 20-year price change in the housing property, which needs to be evaluated to understand the implications it will have on the client while purchasing the house. The data is mainly calculated from the ABS website, where adequate data are provided for evaluating and understanding the price action of the housing property (Baert, Heylen, & Isebaert, 2014).
Prices in Next 20 Years |
||
Year |
Quarter |
Price (“000) |
Year 0 |
|
$ 713,000 |
Year 1 |
Q1 |
$ 726,686 |
|
Q2 |
$ 740,635 |
|
Q3 |
$ 754,851 |
|
Q4 |
$ 769,340 |
Year 2 |
Q1 |
$ 784,108 |
|
Q2 |
$ 799,159 |
|
Q3 |
$ 814,498 |
|
Q4 |
$ 830,132 |
Year 3 |
Q1 |
$ 846,067 |
|
Q2 |
$ 862,307 |
|
Q3 |
$ 878,859 |
|
Q4 |
$ 895,728 |
Year 4 |
Q1 |
$ 912,922 |
|
Q2 |
$ 930,445 |
|
Q3 |
$ 948,305 |
|
Q4 |
$ 966,508 |
Year 5 |
Q1 |
$ 985,060 |
|
Q2 |
$ 1,003,968 |
|
Q3 |
$ 1,023,239 |
|
Q4 |
$ 1,042,880 |
Year 6 |
Q1 |
$ 1,062,898 |
|
Q2 |
$ 1,083,300 |
|
Q3 |
$ 1,104,094 |
|
Q4 |
$ 1,125,287 |
Year 7 |
Q1 |
$ 1,146,886 |
|
Q2 |
$ 1,168,901 |
|
Q3 |
$ 1,191,338 |
|
Q4 |
$ 1,214,205 |
Year 8 |
Q1 |
$ 1,237,512 |
|
Q2 |
$ 1,261,266 |
|
Q3 |
$ 1,285,476 |
|
Q4 |
$ 1,310,150 |
Year 9 |
Q1 |
$ 1,335,298 |
|
Q2 |
$ 1,360,929 |
|
Q3 |
$ 1,387,052 |
|
Q4 |
$ 1,413,676 |
Year 10 |
Q1 |
$ 1,440,812 |
|
Q2 |
$ 1,468,468 |
|
Q3 |
$ 1,496,655 |
|
Q4 |
$ 1,525,383 |
Year 11 |
Q1 |
$ 1,554,663 |
|
Q2 |
$ 1,584,504 |
|
Q3 |
$ 1,614,919 |
|
Q4 |
$ 1,645,917 |
Year 12 |
Q1 |
$ 1,677,510 |
|
Q2 |
$ 1,709,710 |
|
Q3 |
$ 1,742,527 |
|
Q4 |
$ 1,775,975 |
Year 13 |
Q1 |
$ 1,810,064 |
|
Q2 |
$ 1,844,808 |
|
Q3 |
$ 1,880,219 |
|
Q4 |
$ 1,916,310 |
Year 14 |
Q1 |
$ 1,953,093 |
|
Q2 |
$ 1,990,583 |
|
Q3 |
$ 2,028,792 |
|
Q4 |
$ 2,067,734 |
Year 15 |
Q1 |
$ 2,107,424 |
|
Q2 |
$ 2,147,876 |
|
Q3 |
$ 2,189,104 |
|
Q4 |
$ 2,231,124 |
Year 16 |
Q1 |
$ 2,273,950 |
|
Q2 |
$ 2,317,598 |
|
Q3 |
$ 2,362,084 |
|
Q4 |
$ 2,407,424 |
Year 17 |
Q1 |
$ 2,453,634 |
|
Q2 |
$ 2,500,731 |
|
Q3 |
$ 2,548,733 |
|
Q4 |
$ 2,597,655 |
Year 18 |
Q1 |
$ 2,647,517 |
|
Q2 |
$ 2,698,336 |
|
Q3 |
$ 2,750,130 |
|
Q4 |
$ 2,802,918 |
Year 19 |
Q1 |
$ 2,856,720 |
|
Q2 |
$ 2,911,554 |
|
Q3 |
$ 2,967,441 |
|
Q4 |
$ 3,024,401 |
Year 20 |
Q1 |
$ 3,082,454 |
|
Q2 |
$ 3,141,621 |
|
Q3 |
$ 3,201,924 |
|
Q4 |
$ 3,263,385 |
Time |
Income |
Yearly Income |
Income Growth |
1994–95 |
$ 1,340 |
$ 69,680 |
|
1995–96 |
$ 1,297 |
$ 67,444 |
-3.2090% |
1996–97 |
$ 1,342 |
$ 69,784 |
3.4695% |
1997–98 |
$ 1,400 |
$ 72,800 |
4.3219% |
1999–2000 |
$ 1,534 |
$ 79,768 |
9.5714% |
2000–01 |
$ 1,475 |
$ 76,700 |
-3.8462% |
2002–03 |
$ 1,525 |
$ 79,300 |
3.3898% |
2003–04(a) |
$ 1,582 |
$ 82,264 |
3.7377% |
2005–06(a) |
$ 1,681 |
$ 87,412 |
6.2579% |
2007–08(a) |
$ 1,967 |
$ 102,284 |
17.0137% |
2009–10(a) |
$ 1,870 |
$ 97,240 |
-4.9314% |
2011–12(a) |
$ 1,914 |
$ 99,528 |
2.3529% |
2013–14(a) |
$ 2,016 |
$ 104,832 |
5.3292% |
2015–16(a) |
$ 2,055 |
$ 106,860 |
1.9345% |
Average income Growth rate |
3.4917% |
||
Inflation rate |
1.9200% |
||
Growth rate in income |
3.5587% |
The above table a relatively represents the overall historical growth in income which is calculated from 1994 to 2016. This overall historical data has eventually helped in protecting the increment in income that will allow the client to obtain the Austrian dream. The average growth rate in income has been calculated for the past years while adequate incrementation is used by implementing the inflation rate on the average growth rate. This relatively has been understanding the level of growth in income that will incur in the next 10 years. This determination of the income is relatively viable approach which would eventually help in understanding the level of mortgage exposure the client could have in future. Moreover, it will also help in understanding when the client would be able to purchase the Austrian Dreamhouse. Growth rate of 3.5587% is used on the yearly income of the client to understand its growth over the period of 10 years which is effectively depicted in the following table (Genworth.com.au, 2018).
Time |
Future 10 years growth rate |
Year 0 |
$ 80,000 |
Year 1 |
$ 82,847 |
Year 2 |
$ 85,740 |
Year 3 |
$ 88,734 |
Year 4 |
$ 91,832 |
Year 5 |
$ 95,038 |
Year 6 |
$ 98,357 |
Year 7 |
$ 101,791 |
Year 8 |
$ 105,345 |
Year 9 |
$ 109,024 |
Year 10 |
$ 112,831 |
Particulars |
Monthly |
Yearly |
Annual Salary |
$ 6,667 |
$ 80,000 |
Expenses |
|
|
Amenities (Food and Transport) |
$ 1,850 |
$ 22,200 |
Rent |
$ 1,250 |
$ 15,000 |
Living Expense |
$ 3,100 |
$ 37,200 |
Tax |
|
$ 17,547 |
Savings |
$ 2,104 |
$ 25,253 |
Particulars |
Values |
Home Loan rate |
4.50% |
Time |
30 |
Max LVR |
80% |
Property Price |
$ 374,851 |
Maximum Amount borrowed |
$ 299,598 |
Initial deposit to the bank |
$ 75,253 |
The above tables relatively represent the overall Savings and maximum borrowed money which will be allowed to the client. the client will eventually save around $2,104 on monthly basis which could be used for the mortgage payments. However, the calculations of loan requirements are relatively indicating that a property value of $374,857 would only be allowed to the client due to the low initial deposit to the bank. Hence, a small property can be bought by the client with the value of $374,857 and about this payment of $2,104 (McCollum & Upton, 2016).
Without Mortgage Premium |
|
Particulars |
Values |
Property |
$ 370,000.00 |
Total Stamp Duty value |
$ 1,076.00 |
Total cost |
$ 371,076.00 |
Bank loan |
$ 74,000.00 |
Savings |
$ 75,253.00 |
With Mortgage Premium |
|
Particulars |
Values |
Property |
$ 600,000.00 |
Total Stamp Duty value |
$ 1,614.00 |
Current savings |
$ 75,253.00 |
Initial payment |
$ 50,000.00 |
Insurance premium |
$ 20,790.00 |
Total Bank deposit |
$ 70,790.00 |
Savings |
$ 4,463.00 |
The above two tables relatively indicate the overall Property value that will be obtained by the client when mortgage premium is not used and when mortgage premium is used. From the valuation the property value of only $ 370,000 can be obtained by the client, as the overall savings is at the levels of $ 75,253 (Living, 2018). Moreover, the total LVR is at the levels of 80%, which has allowed the client to effectively accumulate the property with the value of $ 370,000. However, the property value with the mortgage premium is at the levels of $ 600,000, where the client pays adequate insurance premium to obtain the loan for the property. Total LVR of 92% is mainly provided by the bank for the property with the mortgage premium.
Year |
Property price |
Savings Target |
20% upfront |
Stamp duty |
Difference |
0 |
$ 713,000 |
$ 75,253 |
$ 142,600 |
$ 39,729 |
$ (107,076) |
1 |
$ 726,686 |
$ 101,696 |
$ 145,337 |
$ 40,492 |
$ (84,133) |
2 |
$ 740,635 |
$ 129,343 |
$ 148,127 |
$ 41,269 |
$ (60,053) |
3 |
$ 754,851 |
$ 158,171 |
$ 150,970 |
$ 42,061 |
$ (34,860) |
4 |
$ 769,340 |
$ 188,175 |
$ 153,868 |
$ 42,868 |
$ (8,562) |
5 |
$ 784,108 |
$ 219,406 |
$ 156,822 |
$ 43,691 |
$ 18,893 |
6 |
$ 799,159 |
$ 251,920 |
$ 159,832 |
$ 44,530 |
$ 47,558 |
7 |
$ 814,498 |
$ 285,773 |
$ 162,900 |
$ 45,385 |
$ 77,489 |
8 |
$ 830,132 |
$ 321,026 |
$ 166,026 |
$ 46,256 |
$ 108,744 |
9 |
$ 846,067 |
$ 357,739 |
$ 169,213 |
$ 47,144 |
$ 141,382 |
10 |
$ 862,307 |
$ 395,978 |
$ 172,461 |
$ 48,049 |
$ 175,468 |
11 |
$ 878,859 |
$ 435,807 |
$ 175,772 |
$ 48,971 |
$ 211,064 |
12 |
$ 895,728 |
$ 477,297 |
$ 179,146 |
$ 49,911 |
$ 248,241 |
13 |
$ 912,922 |
$ 520,519 |
$ 182,584 |
$ 50,869 |
$ 287,066 |
14 |
$ 930,445 |
$ 565,548 |
$ 186,089 |
$ 51,845 |
$ 327,614 |
15 |
$ 948,305 |
$ 612,461 |
$ 189,661 |
$ 52,840 |
$ 369,960 |
16 |
$ 966,508 |
$ 661,339 |
$ 193,302 |
$ 53,855 |
$ 414,183 |
Year |
Property price |
Savings Target |
5% upfront |
Insurance premium |
Stamp duty |
Amount |
0 |
$ 713,000 |
$ 75,253 |
$ 35,650 |
$ 30,588 |
$ 39,729 |
$ (30,713) |
1 |
$ 726,686 |
$ 101,696 |
$ 36,334 |
$ 31,175 |
$ 40,492 |
$ (6,305) |
2 |
$ 740,635 |
$ 129,343 |
$ 37,032 |
$ 31,773 |
$ 41,269 |
$ 19,269 |
3 |
$ 754,851 |
$ 158,171 |
$ 37,743 |
$ 32,383 |
$ 42,061 |
$ 45,985 |
4 |
$ 769,340 |
$ 188,175 |
$ 38,467 |
$ 33,005 |
$ 42,868 |
$ 73,835 |
5 |
$ 784,108 |
$ 219,406 |
$ 39,205 |
$ 33,638 |
$ 43,691 |
$ 102,871 |
6 |
$ 799,159 |
$ 251,920 |
$ 39,958 |
$ 34,284 |
$ 44,530 |
$ 133,148 |
7 |
$ 814,498 |
$ 285,773 |
$ 40,725 |
$ 34,942 |
$ 45,385 |
$ 164,722 |
The calculation of tables relatively indicates the duration where adequate investments on the property can be conducted with a 20% upfront payment by the client. equation loan can be accumulated during the fifth year where the difference between income and expenses as positive. On the other hand, the case scenario with 5% upfront payment relatively indicates the use of insurance premium which would allow the client to obtain the property by year 3. this would eventually help in improving the level of income that could be generated from operations (Bankrate.com, 2018).
Time |
360 |
|
|
|
Property value |
$754,851.00 |
|
|
|
Loan amount |
$717,108.45 |
|
|
|
Year |
Interest rate |
Mortgage Payment |
Saved |
Savings |
4 |
4.50% |
$ 43,601.80 |
$ 45,984.83 |
$ 2,383.03 |
5 |
4.50% |
$ 43,601.80 |
$ 50,151.00 |
$ 6,549.20 |
6 |
4.50% |
$ 43,601.80 |
$ 55,925.64 |
$ 12,323.84 |
7 |
7.00% |
$ 57,251.28 |
$ 63,372.26 |
$ 6,120.98 |
The above table indicates the overall mortgage payments that will be conducted by the client after the purchase of the property. However, the changes in interest rates from 4. 50% to 7% in year 4 will have low impact on the overall mortgage payments of the client. The above table indicates the overall Savings and income that is generated by the Client for the period of the initial investment (Stampduty.calculatorsaustralia.com.au, 2014). The initial investment on the property will be conducted on year 3, while increment in interest rates will result from year 7. Change in mortgage payments from $ 43,601.80 to 57,251.28 will not negatively affect the overall income of the client due to its continuous savings and rising income throughout the year.
The assumptions are mainly made for the client to achieve its Austrian dream, as the overall income of the client is adequate to support a mortgage for the new home. The calculations conducted in the financial planner relatively represents the changing income of the client over the period of time which would help in a comedy eating a new mortgage. However, from the evaluation it is understood that if the client loses their job then the overall aim of Achieving the Austrian dream will not be feasible. The focus of the financial plan is only on the income that is generated by the client over the period of time, which would help in supporting the mortgage payments (Feldstein, 2018).
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