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shusha [124]
3 years ago
11

A year ago, Kim Altman purchased 160 shares of BLK, Inc. for $20.50 on margin. At that time the margin requirement was 40 percen

t. If the interest rate on borrowed funds was 12 percent and she sold the stock for $29.00, what is the percentage return on the funds she invested in the stock
Business
1 answer:
Semmy [17]3 years ago
6 0

Answer:

85.66%

Explanation:

Calculation for what is the percentage return on the funds she invested in the stock

First step is to calculate the Cost of the shares

Cost of the shares=160 × $20.50

Cost of the shares= $3,280

Second step is to calculate the Margin

Margin=$3,280 × 0.4

Margin= $1,312.00

Third step is to calculate the Funds borrowed

Funds borrowed= $3,280-$1,312.00

Funds borrowed= $1,968.00

Fourth Step is to calculate Interest paid

Interest paid=$1,968.00 × 0.12

Interest paid= $236.16

Fifth step is to calculate Profit on the stock

Profit on the stock=$4,640.00 - $3,280

Profit on the stock = $1,360

(160*29=$4,640.00)

Last step is to calculate the Return on the investment

Return on the investment:m= ($1,360.00 - $236.16)/$1,312.00

Return on the investment=$1,123.84/$1312.00

Return on the investment=85.66%

Therefore the percentage return on the funds she invested in the stock is 85.66%

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Answer:

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Answer:

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Suppose that the market demand curve for bean sprouts is given by P = 1,660 - 4Q, where P is the price and Q is total industry o
a_sh-v [17]

Answer:

In equilibrium, total output by the two firms will be option e= 300.  

Q = q_{1} + q_{2}

Q = 100 + 200

Q = 300

Explanation:

Data Given:

Market Demand Curve = P = 1660-4Q

where, P = price and Q = total industry output

Each firm's marginal cost = $60 per unit of output

So, we know that Q =  q_{1} + q_{2}

where q_{} being the individual firm output.

Solution:

P = 1660-4Q

P = 1660- 4(q_{1} + q_{2})

P = 1660 - 4q_{1} - 4q_{2}

Including the marginal cost of firm 1 and multiplying the whole equation by q_{1}

Let's suppose new equation is X

X =  1660q_{1} - 4q_{1} ^{2} - 4q_{1}q_{2} - 60q_{1}

Taking the derivative w.r.t to q_{1}, we will get:

X^{'} = 1660 - 8q_{1} - 4q_{2} - 60 = 0

Making rearrangements into the equation:

8q_{1} + q_{2} = 1660 - 60

8q_{1} + q_{2} = 1600

Dividing the whole equation by 4

2q_{1} +q_{2} = 400

Solving for q_{1}

2q_{1} = 400 - q_{2}

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Including the marginal cost of firm 1 and multiplying the whole equation by q_{2}

P = 1660 - 4q_{1} - 4q_{2}

Let's suppose new equation is Y

Y =  1660q_{2} - 4q_{1}q_{2} -4q_{2} ^{2} - 60q_{2}

Pugging in the value of q_{1}

Y =  1660q_{2} - 4q_{2}(200 - 0.5 q_{2}) -4q_{2} ^{2} - 60q_{2}

Y =  1660q_{2} - 800q_{2} +2q_{2} ^{2} -4q_{2} ^{2} - 60q_{2}

Y =  1600q_{2} - 800q_{2} -2q_{2} ^{2}

Taking the derivative w.r.t q_{2}

Y^{'} = 1600 - 800 - 4q_{2} = 0

Solving for q_{2}

4q_{2} = 800

q_{2} = 200

q_{1} = 200 - 0.5 q_{2}

Plugging in the value of q_{2} to get the value of q_{1}

q_{1} = 200 - 0.5 (200)

q_{1} = 200 - 100

q_{1} = 100

Q = q_{1} + q_{2}

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Q = 300

Hence, in equilibrium, total output by the two firms will be option

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