<span>provide revenues for the government to use for legitimate purposes.</span>
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<span> Please mark Brainliest.</span>
Solution:
Let the amount invested in scheme which yields 9% be x and amount invested in scheme which yields 13% be y.
x + y = 180000 --equation 1
0.09x + 0.13y = 18000 --equation 2
Balancing the equations, multiply equation 1 with 0.09 and equation 2 with 1,
0.09x + 0.09y = 16200 -equation 3
0.09x + 0.13y = 18000 --equation4
Subtracting equation 4 from 3,
-0.04y = -1800
y = 45000
Now putting value of y in equation 1,
x + 45000 = 180000
x = 135000
The amount to be invested in scheme which yields 9% = $135,000
The amount to be invested in scheme which yields 13% = $45,000
Answer:
<u><em></em></u>
- <em>At the end of the first compounding period: </em><u>$1,050.00</u>
- <em>At the end of the second compounding period: </em><u>$1,102.50</u>
Explanation:
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<u>1. First period:</u>
- <em>APR = 10%</em> = 0.1 compounded semi-annually.
- <em>Semi-annually compound interest</em>: 0.1 / 2 = 0.05
- Interest earned at the end of the first period: $1,000 × 0.05 = $50.00
- Amount in the accoun at the end of the first period:
$1,000.00 + $50.00 = $1,050.00
<u>2. Second period</u>
- Amount in the account beginning the second period: $1,050.00
- Semi-annually compound interest: 0.1 / 2 = 0.05
- Interest earned in the second period:
$1,050.00 × 0.05 = $50.00 = $52.50
- Amount in the account at the end of the second period:
$1,050.00 + $52.50 = $1,102.50
The correct answer is C. The total value of both investment after a given time will stay the same. Investments involves putting up money or assets into use with an aim of generating and creating more income. Therefore in this case if one income is generating income while the other is generating losses, then the overall investment from the two investment remains the same.