2.6925 is the mean/ avg you add all the numbers and divide by the amount of numbers you added
The present value (PV) of a loan for n years at r% compounded t times a year where there is equal P periodic payments is given by:

Given that <span>Beth
is taking out a loan of PV = $50,000 to purchase a new home for n = 25 years at an interest rate of r = 14.25%. Since she is making the payment monthly, t = 12.
Her monthly payment is given by:

Therefore, her monthly payment is about $611.50
</span>
Answer:
the answer is 11.625 so it is <u><em>12</em></u>
Step-by-step explanation:
Answer:
x is 2
Step-by-step explanation:
Sorry but u should write ur expression so i can solve it....