Rick has taken a loan of $3,200 from the bank to buy new appliances. his first loan payment is due at the end of this month. he has 24 months to pay off his loan, starting this month. the loan will be compounded monthly at a fixed annual rate of 4.8%.

use the formula for the sum of a finite geometric sequence to determine rick's approximate monthly payment.

rick's approximate monthly payment will be $293.48.

rick's approximate monthly payment will be $81.27.

rick's approximate monthly payment will be $128.

rick's approximate monthly payment will be $140.87.

Monthly payment of Rick  will be  approximately $ 140.87

Explantion:

GIVEN :

Loan amount

Time duration for loan repayment

Rate of interest  

To find:

Rick's monthly payment will be  approximately $140.87  

Solution:

Using  sum of a finite geometric sequence:

where  

             i=  monthly interest

but we rate of interest per annum K = 4.8%

now , rate of interest per month,

lets find the value of r

                                                            substituting the values,

Result :

Hence the  approximate monthly payment of  Rick  is  

c- cold periods in earth's history during which glaciers covered much of the surface.

explanation: