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gizmo_the_mogwai [7]
4 years ago
11

Find the sum of the first 20 terms of the arithmetic sequence -16, -20, -24?

Mathematics
1 answer:
Vinvika [58]4 years ago
8 0
An = a1 + (n - 1) * d
a20 = -16 + (20 - 1) * -4
a20 = -16 + (19 * -4)
a20 = -16 - 76
a20 = - 92

sn = n(a1 + a20) / 2
s20 = 20(-16 - 92) / 2
s20 = 20(-108)/2
s20 = - 2160/2
s20 = - 1080 <== the sum of the first 20 terms

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Arvin has $10000 to invest. He invests part in a term deposit paying 5%/year, and the remainder in Canada savings bonds paying 3
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$4,562.5

Step-by-step explanation:

The amount Arvin has to invest, P = $10,000

The interest paid on the investment in the term deposit = 5%/year

The interest paid om the investment in Canada savings bonds = 3.4%/year

The amount Arvin earned at the of the year as simple interest, A = $413

Let, <em>x</em>, represent the amount Arvin invested in the term deposit and let, <em>y</em>,<em> </em>represent the amount he invested in Canada savings bonds, we can get the following system of equations

x + y = 10,000...(1)

0.05·x + 0.034·y = 413...(2)

Making <em>y</em> the subject of equation (1) and substituting the value in equation (2), we get;

From equation (1), we get, y = 10,000 - x

Plugging the above value of <em>y</em> in equation (2) gives;

0.05·x + 0.034 × (10,000 - x) = 413

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x = (413 - 340)/(0.05 - 0.034) = 4,562.5

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<em>(y = 10,000 - x</em>

<em>∴ y = 10,000 - 4,562.5 = 5,437.5</em>

<em>The amount Arvin invested in Canada savings bonds, y = $5,437.5.)</em>

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