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Dima020 [189]
3 years ago
11

Country Day's scholarship fund receives a gift of $ 195000. The money is invested in stocks, bonds, and CDs. CDs pay 2.25 % inte

rest, bonds pay 5.2 % interest, and stocks pay 7.8 % interest. Country day invests $ 35000 more in bonds than in CDs. If the annual income from the investments is $ 11040 , how much was invested in each vehicle?
Business
1 answer:
irakobra [83]3 years ago
5 0

Answer:

$11,300 is invested in CDs

$46,300 is invested in bonds

$107,400 is invested in stocks

*I rounded to the nearest hundred

Explanation:

S = money invested in stocks

B = money invested in bonds

C = money invested in CDs

S + B + C = 165,000

B = C + 35,000

0.078S + 0.052B + 0.0225C = 11,040

S + C + 35,000 + C = 165,000

S + 2C = 130,000

0.078S + 0.052(C + 35,000) + 0.0225C = 11,040

0.078S + 0.052C + 1,820 + 0.0225C = 11,040

0.078S + 0.0745C = 9,220

S + 2C = 130,000

(0.078S + 0.0745C = 9,220) x 1 / 0.078

S + 2C = 130,000

S + 0.96C = 118,205

2C - 0.96C = 130,000 - 118,205

1.04C = 11,795

C = 11,341 ≈ 11,300 (approximate number due to rounding errors)

B = 11,300 + 35,000 = 46,300

S = 165,000 - 46,300 - 11,300 = 107,400

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<h3>What is an Investment?</h3>

This refers to the value which is given to a certain venture or business in order to yield profit after a period of time.

With this in mind, we can see that several parameters are missing from the question, but expected returns are measures of probability that are used to calculate profit and ROI.

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Read more about investing here:
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Roger Fox made deposits of $900 semiannually to Reed Bank at the end of each period, which pays 6% interest compounded semiannua
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The balance in the account eight years after the last deposit is $24,676.68

What is an ordinary annuity?

Ordinary annuity means a fixed amount that would be paid over a period of time, with payments being made at the end of each period.

Like in this scenario, the $900 would be deposited every six months into the Reed Bank account for 7 years, in essence, our first task is to determine the balance in the account as at the time of last deposit in 7 years using the future value formula of an ordinary annuity as shown below:

FV=annuity payment*(1+r)^N-1/r

annuity payment=$900

r=semiannual interest rate=6%/2=0.03

N=number of semiannual payments in 7 years=7*2=14

FV=$900*(1+0.03)^14-1/0.03

FV=$900*(1.03)^14-1/0.03

FV=$900*(1.51258972485511-1)/0.03

FV=$900*0.51258972485511/0.03

FV=$15,377.69

The balance in the account eight years after the last deposit can be computed using the future value formula of a single cash of $15,377.69

FV=PV*(1+r)^N

PV=balance at the time of last deposit=$15,377.69

r=semiannual interest rate=6%/2=0.03

N=number of semiannual periods in 8 years=8*2=16

FV=$15,377.69*(1+0.03)^16

FV=$24,676.68

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