Available Options:
He could try to save more money.
He could get a student loan for the extra amount he
needs.
TO He could apply for a scholarship
He could ask his friends to loan him money.
He could ask his family to contribute.
Answer:
All of the above
Explanation:
The best option is to be self reliant which means that Justin must apply for scholarships, save money now and during the program execution and if still there are any expenses due then he can ask his family to contribute to meet his exense and still if there are unpaid expenses then he can borrow from his friends if he thinks that he can repay the loan to his friends in the mutually agreed time. If Justin can not pay its amount borrowed then he must consider long term loan option to fund his studies.
The order of finance is given as under:
- Save Money
- Scholarship
- Ask his Family
- Loan from Friend
- Long term Loan
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Answer: $329.75
Explanation:
The one year subscription is $40 per year. It is estimated that the average age of current subscribers is 38 and they will leave on average to 78. This means that they will leave for,
= 78 - 38
= 40 years
Evans Ltd average interest rate on long-term debt is 12% so this means that we can use that 12% as a discount rate for the cash-flow expected.
I have attached a Present Value Interest Factor of an Annuity table to this question. It helps calculate annuities faster.
The above can be treated as an annuity because the $40 is constant every year.
The present value of the $40 over 40 years can be calculated by,
= $40 * present value Interest Factor of an Annuity for 40 years at 12% (look at the table for where 40 years on the y axis intersects with 12% on the x axis)
= $40 * 8.2438 (this is the figure when it is not rounded off to 3 dp)
= $329.752
= $329.75
This shows that the lifetime flat fee of $480 is more profitable for Evans Ltd as opposed to the yearly subscription. They should therefore try to sell more of the lifetime contract with the flat fee.
Answer:
it take 29.23 years, my salary to double.
Explanation:
To make the salary double I have to increase the value of salary by 100%. If inflation rate is 2.4 percent per year and salary increase the same rate the time period to make it double can be calculated as follow.
As every year 2.4% has compounding effect, so we will use compounding formula to solve this problem.
Target value = Existing value ( 1 + growth rate )^time period
200% = 100% ( 1 + 2.4% )^n
2 = 1 ( 1 + 0.024 )^n
2 = 1 ( 1.024 )^n
2 = 1.024^n
Taking log on both sides to solve the n
Log 2 = n Log 1.024
n = Log 2 / Log 1.024
n = 29.23 years
I will take 29.23 year to double the salary
