Click on the math icon to go to the Math Mentor for help with
percentages.
When you finish, return to this page and complete the exercises.
It’s important to
know what the actual cost of something will be if interest on a loan
is involved. Let’s say that your TV dies. The local
store is more than willing to finance your purchase of a new one.
The new one will cost $999.00 – you are buying a fancy one.
You can have a year to pay it off. The loan will be for 6% for the year. How much
will the TV really cost you?
Let’s do the math
999 x .06 =
59.94 this is the interest you will have to pay in a year
The question is
“how much will the TV really cost you” so you need to
add 59.95 to
999.
$ 999.00
+59.94
$1058.94
Now, try
these problems.
1.
Harry Thorpe borrowed $500.00 from his sister. He promised to pay
it back during the next three
months. He also insisted on paying her 5% interest. How much will
he need to pay her in total? How much should he pay her each month?
2. Mary Gee
saw two second-hand Ford trucks. The first would cost her $3000.00
at 4% for a 12 month period. The second would cost her $2700.00 at
7% for a 12 month period. Both are in good shape. If the
trucks are in equal shape, which would be
the better deal?
3. Pedro is on a
very tight budget. He needs a car to get to work, but he can only
afford a monthly payment of $150.00 His neighbor offers to sell him
his old Chevy for $2000.00 at 7% interest for a year. Can Pedro
afford the car?
4. Mrs. Rodgers
fell in love with a living room set from the local furniture store.
The price is so reasonable! The sofa, two armchairs, a coffee
table, and two end tables are on sale for only $499!! The furniture
store will finance it for a year at 0% interest. However, if the
set isn’t paid off in that time, there is a 24% penalty charge. How
much will the living room set cost if Mrs. Rodgers takes 13 months
to pay it off?
5. Robert has two
credit cards. He uses them constantly. He owes $2000 at 10% a year
on the first card. He owes $3000 at 8% a year on his second card.
The problem is that while Robert makes payments, he also keeps making
new purchases using his cards. Assuming that the money he owes
always stays the same, how much will he pay in interest in three
years?