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wolverine [178]
3 years ago
12

Determine the equation of the line that passes through the given points. (If you have a graphing calculator, you can use the tab

le
feature to confirm that the coordinates of both points satisfy your equation.
(10, 2) and (-3, 2)

a. y = 2x
b. y = 2x - 3
c. y = 2
d. y = 2x + 10​
Mathematics
1 answer:
lions [1.4K]3 years ago
5 0
The answer would be y=2
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Gavin has $7,500 to invest. He is considering two investment options. Option A pays 4% simple interest. Option B pays 3.15% inte
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Solution:

Principal =P= $ 7,500

Option A→(Simple interest)

Rate of interest= R=4%

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Time(T_{2})=6 years

Amount= Principal + Interest(Simple or compound interest)

Formula for Simple interest

S.I=\frac{P\times R\times T}{100}

S.I_{1}=\frac{7500 *4*4}{100}=1200\\\\ S.I_{2}=\frac{7500 *4*6}{100}=1800

Total amount after 4 years when interest is simple= 7500 +1200= $ 8700

Total amount after 6 years  when interest is simple= 7500 +1800= $ 9300

Option B

Formula for amount(A) when interest is 3.15% compounded annually.

A=P*(1+\frac{R}{100})^t

A_{4}=7500*(1+\frac{3.15}{100})^4\\\\ A_{4}=7500*(\frac{103.15}{100})^4\\\\ A_{4}=7500*(1.0315)^4\\\\ A_{4}=7500*1.1320\\\\ A_{4}=8490.60

A_{6}=7500*(1+\frac{3.15}{100})^6\\\\ A_{6}=7500*(\frac{103.15}{100})^6\\\\ A_{6}=7500*(1.0315)^6\\\\ A_{6}=7500*1.2045\\\\ A_{6}=9033.9286

Total amount after 4 years when interest is compounded annually=$ 8491 (approx)

Total amount after 6 years  when interest is compounded annually=$ 9034(approx)

4 0
3 years ago
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Answer:

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Step-by-step explanation:

Divide 36 by 50 to get .72, and then convert it to a percentage

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