Leah Berry is entering her senior year as an accounting major and has a number of options for her summer break. Her options for the 3-month break follow: (1)        Work full time at a local accounting firm making $3,400 per month. (2)        Take a summer class which will cost $200 per month and work half time making $2,500 per month. (3)        Take two classes at a cost of $1,200 and not work at all during the summer.               Leah’s incremental revenue if she chooses option 1 over option 2 would be     $900 per month.     $800 per month.     $700 per month.     $3,400 per month.     $1,000 per month

Jennifer Lee, an engineering major in her junior year, has received in the mail two guaranteed-line-of-credit applications from two different banks. Each bank offers a different annual fee and finance charge. Jennifer expects her average monthly balance after payment to be $500 and plans to keep the card she chooses for only 24 months. (After graduation, she will apply for a new card.) Jennifer's interest rate (on her savings account) is 8% compounded daily. (a) Compute the effective annual interest rate for each card.(b) Which bank's credit card should Jennifer choose?

Charlotte has just finished her MBA and started a career in banking investment, she wanted to have a new car as soon as possible. The price of the car is $ 28,320. She must also have clothes and coats for the job which costs $ 3,248. The salary for his job this year is $ 42,000 and next year it will be increasing to $ 46,000. The cost of living this year is $ 34,000. Charlotte plans to make the difference between income and expenditure for consumption by borrowing. Interest on the loan is 15% per year. Charlotte wants to pay the loan and interest within a year. How much money is left for next year that Charlotte can spend (consume)?

A father is now planning a savings program to put his daughter through college. She is 13, plans to enroll at the university in 5 years, and she should graduate 4 years later. Currently, the annual cost (for everything - food, clothing, tuition, books, transportation, and so forth) is $15,000, but these costs are expected to increase by 6% annually. The college requires total payment at the start of the year. She now has $9,000 in a college savings account that pays 8% annually. Her father will make six equal annual deposits into her account; the first deposit today and sixth on the day she starts college. How large must each of the six payments be? (Hint: Calculate the cost (inflated at 6%) for each year of college and find the total present value of those costs, discounted at 8%, as of the day she enters college. Then find the compounded value of her initial $9,000 on that same day. The difference between the PV of costs and the amount that would be in the savings account must be…

Christopher Cross graduated from college five years ago with a finance undergraduate degree. Although he is satisfied with his current job, his goal is to become an investment banker. He feels that an MBA degree would allow him to achieve this goal. After examining schools, he narrowed his choice to either Toronto University or Thompson Rivers University. Although internships are encouraged by both schools, to get class credit for internship, no salary can be paid. Other than internships, neither school will allow its students to work while enrolled in its MBA program. Christopher currently works at a fund management firm of Wilcox and Smith. His annual salary at the firm is $60,000 per year, and his salary is expected to increase at 2.5 percent per year until retirement. He is currently 27 years old and expects to work till he is 65 years old. His current job includes a fully paid health insurance plan, and his current average tax rate is 27 percent. Christopher has a savings account…

Your birthday is next week and instead of other presents, your parents promised to give you $1,300 in cash. Since you have a part-time job and, thus, don't need the cash immediately, you decide to invest the money in a bank CD that pays 5.40 percent, compounded quarterly, for the next two years. How much money can you expect to earn in this period of time? (If you solve this problem with algebra round intermediate calculations to 6 decimal places, in all cases round your final answer to the nearest penny) Value of investment after 2 years $

You have just finished your undergraduate degree and you have two career options: Option 1: Accepting a job offer with the starting salary of $75,000 per year (paid at the end of the year) and an annual raise of 2% pa (guaranteed). You will work in this company for 40 years. Option 2: Choosing a graduate program which will cost you $28,000 per year for the next two years (paid at the beginning of each year). Following the graduate school, you can get a job that offers the initial salary of $85,000 (paid at the end of the Year 3) with an annual raise of 3% pa (guaranteed). You will work in this company for 38 years. a. If you use the discount rate of 10% pa, which option is more lucrative for you? b.At what discount rate will you be indifferent between these two career options? (Hint: You need to use the incremental cash flows to answer this question) c. If option 2 (i.e., work after grad school) comes with a signing bonus (paid at the beginning of Year 3), at what signing bonus will…

You have chosen biology as your college major because you would like to be a medical doctor. however, you find that the probability of being accepted to medical school is about 20 percent. if you are accepted to medical school, then your starting salary when you graduate will be $260,000 per year. however, if you are not accepted, then you would choose to work in a zoo, where you will earn $30,000 per year. without considering the additional years you would spend in school if you study medicine or the time value of money.   What is your expected starting salary? WHat is the standard deviation of that starting salary?

Suppose that you need $30,000 for your last year of college. You could go to a private lending institution and apply for a signature student loan; rates range from 7% to 14%. However, your Aunt Sally is willing to loan you the money from her retirement savings, with no repayment until after graduation. All she asks is that in the meantime you pay her each month the amount of interest that she would otherwise get on her savings (since she needs that to live on), which is 4%.What is your monthly payment to her, and how much interest will you pay her over the year (9 months)?(Fill in the blanks below and give your answers as whole numbers.)The amount of interest per month you would pay Aunt Sally is $__(1)__ .The total interest you will pay her over the year (9 months)is $__(2)__ .

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