Your 13-year old cousin comes to you again to ask more questions about the time value of money (TVM): “Hey cousin, I want to learn about annuities, growing annuities, perpetuities, and growing perpetuities. Can you please explain what they are? What are their differences? Also, I wonder how all these TVM techniques can be used in real life. How are these techniques applied in finance? Can you provide examples?”
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- Think about the ease of moving money. Give four examples of how you might use ACH transactions. Besides convenience how might this benefit people? How we can use innovative methods of handling our money to benefit the economy at large?Suppose you had the exact amount of money to buy your dream property. Would you pay cash or get a mortgage? Why? If it's relavent to your answer you can state a dollar amount and explain with numbers not words.THIS IS A SCENARIO QUESTION NOT A WRITING ASSIGNMENT. ANSWER THIS QUESTION WITH THE MIND OF A FINANCIAL ADVISOR OR KNOWLEDGE. First, if I were to offer you $5,000 today or $10,000 10 years from now, which would you take based on the time value of money? Or would you need some additional information in order to answer that question? If so, what information would you like to have? Second, time value of money is based on the ability to grow money - to create wealth through investing. If I made you the above offer, in addition to considering the time value of money, what other factors might influence your decision to take cash now or to wait to receive cash in the future?
- If you are an investor, you will put a sum amount in a bank account and will keep on adding that amount into that account until you want. Once you get to retire from your job you can start getting that amount in the form of constant or variable payouts. This amount considered as: A. Annuity B. Retirement planning C. Accumulate interestWhat is a mathematical model? Give two examples of mathematical models (e.g. present value of money, interest etc). Do not use break-even as an example. A mathematical model can be as simple as one multiplication such as calculating sales tax. Think of one that you might use in your daily life.In the following exercises and problems you will be able to:• model investment and annuity problems;• explain the difference between sequences and series;• solve exercises applying concepts of the sum of sets of terms of a sequence, and• solve problems related to annuities using sequences or seriesIn the case that the result is decimal, you will round it to two decimal places. 5. Arturo just got his first full-time job after graduating from college at age 27. He decided to invest $ 200 a month in an IRA (an annuity). The interest on the annuity is 8%, which is compounded monthly. How much will be in Arturo's account when he retires at sixty-seven?
- Maria Juarez is a professional tennis player, and your firm managesher money. She has asked you to give her information about what determines the level of various interestrates. Your boss has prepared some questions for you to consider.a. What are the four most fundamental factors that affect the cost of money, or the general level of interestrates, in the economy?b. What is the real risk-free rate of interest (r*) and the nominal risk-free rate (rRF)? How are these tworates measured?c. Define the terms inflation premium (IP), default risk premium (DRP), liquidity premium (LP), and maturityrisk premium (MRP). Which of these premiums is included in determining the interest rate on (1)short-term U.S. Treasury securities, (2) long-term U.S. Treasury securities, (3) short-term corporatesecurities, and (4) long-term corporate securities? Explain how the premiums would vary over timeand among the different securities listed.d. What is the term structure of interest rates? What is a yield…What is true about the way you should approach financial goals across different stages of your life? A.As you progress through life, your values and financial possibilities will gradually change, which leads to an evolution of your financial goals over time. b. Most people tend to make more money as they grow older and more experienced. After a certain point in your life you should have enough money to meet all of your financial goals, at which point you will no longer need to concern yourself with long-term goals. c. You need to be consistent and determined when it comes to financial goals. The financial goals you make as a young adult should stay in place for the rest of your life. d. Failure to meet a financial goal is a sign of personal weakness, so you should never alter a goal until you have completed it exactly as you imagined itHow do you work this problem? I am new to finance and excel.
- I want to do Finance for my business how do I do itIM 00 96 %24 LLI 3 DECISION TIME – LUMP SUM OR PAYMENTS TAT Would you rather take a lump sum of $372 million or 30 annual payments of $25 million if the current interest rate is 6%? • Use the present value equation to calculate the present value of the $750 million in 30 annual installments, given the interest rate of 6% to answer this question. = Ad (? + I) I=} 91 6) 12 A 11) 114 prt sc 144 delete home end an 6d 4. -> backspace lock home H. enter pause 1 shift pue alt ctrl SUA certified financial planner notes that with an unsubsidized student loan, the borrower has the choice of whether to make interest payments on the loan while still in college. She advises that making the interest payments rather than postponing them until after graduation is "always to your financial benefit ... because otherwise the interest payments will capitalize" (a) (b) Why does she believe that making the payments would be to your fi- nancial benefit? Are there good reasons some students decide to postpone making the interest payments until after they graduate? Briefly explain. What does the financial planner mean when noting that the interest payments will "capitalize"?