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zzz [600]
3 years ago
6

What does the 2 represent in 12.789

Mathematics
2 answers:
oksian1 [2.3K]3 years ago
8 0
It is a whole number in the one digits place
:)
11111nata11111 [884]3 years ago
7 0
(Tens digit)(Ones digit) . (tenths digit)(hundredths digit)(thousandths digit)
12.789
2 = (ones digit)

Hope this helps!
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What is the solution to <br> 4/a+5/3a&lt;3
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\dfrac{4}{a}+\dfrac{5}{3a} < 3\ \ \ |-3\ \ \ assume\ a\neq0\\\\\dfrac{3\cdot4}{3a}+\dfrac{5}{3a}-\dfrac{3a\cdot3}{3a} < 0\\\\\dfrac{12+5-9a}{3a} < 0\\\\\dfrac{-9a+17}{3a} < 0\iff 3a(-9a+17) < 0\\\\3a=0\to a=0\\\\-9a+17=0\to a=\dfrac{17}{9}
Look at the picture.
Answer:\ a\in\left(0;\ \dfrac{17}{9}\right)

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Solve for x.<br> -16= -8x
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x=2

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What would be your mortgage payment if you pay for a $250,000 home by making a 20% down payment and then taking out a 3.74% thir
Nitella [24]

Answer:

$925.097.                    

Step-by-step explanation:

We  will use EMI formula to answer our problem.

E=P\cdot r\cdot \frac{(1+r)^{n}}{((1+r)^{n}-1)}, where,

E is EMI.

P= Principal loan amount.

r= the rate of interest calculated on monthly basis.

We need to figure out our principal loan amount before using this formula. We are told that we have to pay 20% of $250,000 as down payment, therefore our principal loan amount will be 80% of $250,000.

\text{Principal loan amount}=\frac{80}{100} \times 250,000

\text{Principal loan amount}=0.80 \times 250,000=200000

r=\frac{0.0374}{12} =0.0031166666666667

Now let us use EMI formula to find our mortgage payment.

E=200,000\cdot 0.0031166666666667\cdot \frac{(1+0.0031166666666667)^{(30*12)}}{((1+0.0031166666666667)^{(30*12)}-1)}            

E=623.33333333334\cdot \frac{(1.0031166666666667)^{(360)}}{((1.0031166666666667)^{(360)}-1)}

E=623.33333333334\cdot \frac{3.0656363754770338961}{3.0656363754770338961-1)}

E=623.33333333334\cdot \frac{3.0656363754770338961}{2.0656363754770338961}

E=623.33333333334\cdot 1.4841123112818256882213

E=925.0966740323479\approx 925.097

Therefore, the mortgage payment to cover remaining balance in 30 years will be $925.097 per month.

5 0
3 years ago
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