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zlopas [31]
3 years ago
15

zack borrowed $1,087 for 12 months at 11 percent interest. if he must pay 11.00 per $100, what is the total interest?

Mathematics
2 answers:
alex41 [277]3 years ago
7 0

Answer:

The total interest is $119.57

Step-by-step explanation:

Given : Zack borrowed $1,087 for 12 months at 11% interest. It means he must pay 11.00 per $100.

To Find: what is the total interest?

Solution:

Formula of simple interest:\frac{Principal \times Rate\times Time}{100}

Principal = $1,087

Rate = 11%

Time(in years) =12 months = 1 year

Substituting the values

S.I. = \frac{1087\times11 \times 1}{100}

S.I. = \frac{1087\times11 \times 1}{100}

S.I. =119.57

Hence The total interest is $119.57

igor_vitrenko [27]3 years ago
5 0
Well you divide 100 into 1,087 witch is 10.87 and then times that by 11 witch is 119.57 and hold that aside then do 1,087•12= 13,044 then add that to 119.57 with will bring you to around 13,163.57 yeah around that sorry it's not exact but hope it helps
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) Una compañía invierte $15,000 al 8% y $22,000 al 9%. ¿A qué tasa debe invertir
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Usando proporciones, hay que los $12,000 restantes deben ser investidos a una tasa de 11%.

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7 0
2 years ago
jennifer made $74,900 last year she pay 6% state income tax, 15% federal income tax 6.2% for social security and 1.45% for medic
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The idea here is that $74,900 is Jennifer's annual salary before the deductions (the taxes, social security and medicare). Since she pays 6% in state taxes, 15% in federal taxes, 6.2% in social security and 1.45% in medicare, the deductions total 6% + 15% + 6.2% + 1.45% = 28.65%. To find out what she keeps we do the total (100%) less the deductions (28.65%) which yields 71.35%. That is, she keeps 71.35% of the total amount given ($74,900).

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We are asked for her monthly net income. That is, how much money does she take home per month after the deductions. If we assume that she is paid the same amount each month, to find her monthly net income we divide 53,441.15 by 12.

Jennifer's net monthly income is \frac{53441.15}{12}=$4,453.43

Note that when we divide by 12 above we actually get 4,453.42916 but as this is money I rounded to $4,453.43. In reality this is a little bit too high as 4,453.43 times 12 = 53,441.16. That means we overpaid her by one penny. In real life she probably would get 11 paychecks at $4,453.43 and one paycheck at $4,453.42 to make up for the penny, but if this is a textbook problem I expect the rounding up would be acceptable.
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