5. Steven has just deposited $ 10,000 in a bank
account that has
a 12 percent monthly interest rate.
How much will there be in the
account within three years?
6. Suppose you borrow $ 10,000 for four years at 18
interest cent. How much will the monthly payment of the
loan?
7. You want to withdraw $ 3,000 annually for three years, if the
rate of
interest is 8
percent biannually, how much was the
initial
deposit?
.
8. Bill plans to deposit $ 200
in a bank account. The bank
offers
you an 8% monthly interest. How much will Bill have in the
account at the end of 2 and a half years?
9. You deposit $ 2,500
annually for three years, if the rate of
interest is 8 percent biannually how
much will there be in the
account at the end of three
years?
10. The Smith family plans to buy a new house within
three years for $ 200,000. They will
take a mortgage loan
to 30 years at the time of purchase.
The lenders
Mortgages generally base the
analysis of the loan on
the gross income of the family,
considering 25% of the
entry to the application of the loan
payment. The family
Smith anticipates that the family
income will be
approximately $ 48,000 at the time
of purchase of the house.
The mortgage interest rate is
expected to be close to 9%
at that moment. The loan will not
provide enough
cash for the purchase of the house.
The family will need
have enough cash saved for the early
payment to
be able to cover the difference of
the purchase. They have a
bank account that pays 6% computed
quarterly in
which they have already saved $
10,000. They plan
make quarterly deposits from now
until the moment of
the purchase to save the remaining.
How much should each be
Deposit?
Dear student, only one question is allowed at a time. I am answering the first question
5)
When interest is compounded monthly, interest rate is divided by 12 and time period is multiplied by 12
So, interest rate = 12 / 12 = 1% per month
Time period = 3 x 12 = 36 periods
So, Future value
= Present Value x (1 + r) ^ n
Where,
Present Value = $10,000
r = Rate of interest = 1%
n = Time period = 36
So, Future value
= $10,000 x (1.01 ^ 36)
= $10,000 x 1.430769
= $ 14,307.69
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