Answer:
Interest: $402.20
Total Debt owed: $9,302.00
Step 1: Multiply the principal (the original amount borrowed) by the interest rate (%):
$8,300 x 4% = 360.00 (interest for one year)
Step 2: Find out how many years she will be paying back the loan and add that number of years to the first payment year ($360). ($360 + 5years = 365 total payments) Then multiply the total number of payments by the interest rate ($365 x .04 = $14.60 interest per payment).
Step 3: Add up all the yearly interests ($14.60 per payment x 12 months = $181.20 yearly interest)
Step 4: Add the yearly interest to the total debt owed.
$9,302 + $181.20 = $9,483.20 total debt
Total amount owing after 5 years = $8,300+($365 x .04 interest rate per payment for 60 months)=10,605.00 dollars owed in 5 years of payments. Interest owed is 10,605 x .04=$410.20 for a grand total of 10,915.20 dollars owed overall for this 4% loan which was paid back over a period of five years with twelve monthly payments per year at four percent interest rate per month ($410.20/12=$34.02).
You would need at least 5 people in the office.
150/32=4.6, but you cannot have 1/6 of a person so you would need to round up to 5 people.
HOI!!
ok 3.5 apr is equivelent to 2.5 so your answer would be A
hope this helps!!!
:) :) :)
Answer:
x = 8 y = 12
Step-by-step explanation:
Let x and y be the prices of the 250 milligram and 500 milligram dosage, respectively. The equations that may be derived from the given conditions above are,
2200x + 1800y = 39200
2200x + 2200y = 44000
Solving the system by subtracting the second equation from the first gives,
-400y = -4800
Substitute the obtained value for y in either of the equations. I choose the first equation,
2200x + (1800)(12) = 39200
2200x = 17600
Thus, the 250-mg bottle costs $8 and each 500-mg bottle costs $12.
<span>If we are talking about human behaviors, one can say that if we add a diet full of fat and sugars, plus no physical exercise, plus lots of hours watching television the total result will be equal to obesity, diabetes and high cholesterol.</span>
