A finished FIN-210 Topic 2 personal time value worksheet example, pricing three car loan terms and a five-year savings plan, with each result tied to the household's choice. Searches like "fin 210 topic 2 assignment example", "fin210 topic 2 sample" and "fin-210 topic 2 example" land here.
What a finished FIN-210 Topic 2 personal time value worksheet looks like
The finished worksheet works two problems with illustrative figures labeled as such. The first prices a 20,000 car loan at an assumed 7 percent annual rate over three terms. At 48 months the payment is about 479 and total interest about 2,988; at 60 months, about 396 and 3,761; at 72 months, about 341 and 4,551. Stretching from four years to six lowers the payment by roughly 138 and adds about 1,560 of interest, and the example states that trade plainly. The second problem deposits 250 a month for five years at an assumed 4 percent, reaching about 16,575 against 15,000 deposited. Each rate is described as an assumption that changes with the year, the lender and the borrower, never as a current quote.
How a FIN-210 Topic 2 example is structured
The worksheet is arranged as two problems, each carried from question to choice. A short opening states the household, its two decisions and the convention used throughout: monthly periods, rates converted to a monthly figure, payments at the end of each month. The car loan section lists the inputs, shows the payment formula once with numbers substituted and then reports the three terms in a small table of payment, total paid and total interest. A paragraph under the table reads it as a trade between monthly comfort and lifetime cost. The savings section follows the same pattern for the future value of a monthly deposit, separating the amount deposited from the growth earned. A sensitivity line reruns the savings at 3 and 5 percent, about 16,162 and 17,002. The closing paragraph states which loan term the household picks and why.
One convention held throughout
Monthly periods, a monthly rate and end-of-month payments are declared at the outset, so every figure on the worksheet can be checked against the same rules.
Three loan terms in one table
Payment, total repaid and total interest sit in adjacent columns, which lets the reader watch a lower payment turn into a larger lifetime cost.
Deposits separated from growth
The savings result is split into money the household put in and money compounding added, so the contribution of time appears as its own number.
Rates labeled as assumptions
Each rate is presented as an illustrative input that varies by year, lender and credit history, never as a figure somebody could borrow at today.
A choice at the end of each problem
The worksheet closes each calculation with the term or deposit the household selects, since a present or future value alone settles nothing for them.
Where marks go in FIN-210 Topic 2
Worksheets that report a payment and stop lose the interpretation marks, because FIN-210 asks what the number changes for the household and an unexplained figure answers nothing. Using the annual rate against monthly periods produces payments that look plausible and are wrong, and the error travels into every total after it. Comparing loan terms on the monthly payment alone rewards the longest term by default, which is exactly the trap the car loan problem sets. Quoting a rate as though it were available today draws a deduction too, since rates move and the course treats them as inputs to be stated. Savings results that merge deposits with growth hide what compounding contributed. Rounding the monthly rate early shifts the totals enough to disagree with the answer key.
Get a FIN-210 Topic 2 example written to your instructions
Send the FIN-210 Topic 2 problems and the rubric your classroom posts, with the figures your section assigned. We write a custom example to them, with one period convention declared, each loan term priced for total cost, deposits kept apart from growth and every result ending in a household choice, in 24 to 48 hours. The first one is free.
FIN-210 Topic 2 questions, answered
Why does a longer loan cost more if the rate is the same?
Because interest is charged on the balance still owed, and a longer term keeps a larger balance outstanding for more months. Each payment on a 72-month loan retires less principal than a payment on a 48-month loan, so interest keeps accruing on more money for longer. The rate is identical; the time it has to work is not, and that difference is the whole extra cost.
What rate should the worksheet use?
Whatever the assignment supplies, stated as an assumption. Rates for car loans, savings accounts and mortgages change with the year and with the borrower, so the example never presents one as current. Where no rate is given, the example picks a round illustrative figure, labels it, and shows how the answer moves if the rate is a point higher or lower.
Does the example say which car loan a person should take?
It says which term the composite household in the case would choose given its stated budget and priorities, and why. That is an answer to a coursework problem, not advice about your own borrowing. A real decision depends on your income stability, your other debts and the actual terms a lender offers you, none of which the worksheet knows.