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Valentin [98]
2 years ago
9

You win $10 000 in a Best Math Student competition. Being a generous person, you decide to invest the money

Mathematics
1 answer:
krok68 [10]2 years ago
8 0

Cumulative costs of the investments of a mutual fund you currently hold are the amount invested. Net Investment is one investment action's net amount of inflow.

  • Invested Amount in PP \bold{= \$2400}
  • Invested Amount in TT \bold{= \$(10000 - 2400) = \$7600}

Solution:

The formula for calculating the simple interest:  

\to \text{Simple interest} = principal \times rate \times time

Total amount = 10000

Let :

  • Invested Principle (PP) \bold{= r}  ............................. (i)
  • Invested Amount in TT \bold{= 10000 - r}     ................................. (ii)

From both investments total earned interest  = $620

\to \bold{PP \ investment \ return + TT \ investment\ return = 620}

\to (r \times 10\% \times 1) + (10000 - r \times 5\% \times 1) = 620\\\\\to (r \times \frac{10}{100} \times 1) + (10000 - r \times \frac{5}{100} \times 1) = 620\\\\\to (r \times 0.10 \times 1) + (10000 - r \times 0.05 \times 1) = 620\\\\\to 0.1r + 500 - 0.05r = 620\\\\\to 0.05r = 620 - 500\\\\\to 0.05r = 120\\\\\to r =\frac{ 120}{0.05}\\\\\to r = 2400

Therefore,

  • Invested Amount in PP \bold{= \$2400}
  • Invested Amount in TT \bold{= \$(10000 - 2400) = \$7600}

Learn more :

brainly.com/question/20014745

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Answer:

The measures of the angles at its corners are 59.1\°,35.4\°,85.5\°

Step-by-step explanation:

see the attached figure to better understand the problem

step 1

Find the measure of angle A

Applying the law of cosines

185^{2}= 215^{2}+125^{2}-2(215)(125)cos(A)

2(215)(125)cos(A)= 215^{2}+125^{2}-185^{2}

cos(A)= [215^{2}+125^{2}-185^{2}]/(2(215)(125))cos(A)=0.513953

A=arccos(0.513953)=59.1\°

step 2

Find the measure of angle B

Applying the law of cosines

125^{2}= 215^{2}+185^{2}-2(215)(185)cos(B)

2(215)(185)cos(B)= 215^{2}+185^{2}-125^{2}

cos(B)= [215^{2}+185^{2}-125^{2}]/(2(215)(185))cos(B)=0.81489

B=arccos(0.81489)=35.4\°

step 3

Find the measure of angle C

Applying the law of cosines

215^{2}= 125^{2}+185^{2}-2(125)(185)cos(C)

2(125)(185)cos(C)= 125^{2}+185^{2}-215^{2}

cos(C)= [125^{2}+185^{2}-215^{2}]/(2(125)(185))cos(C)=0.0784

C=arccos(0.0784)=85.5\°

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