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gayaneshka [121]
3 years ago
8

The _________ is the rate of return a firm must earn on its investments in projects in order to

Business
1 answer:
Vadim26 [7]3 years ago
5 0

Answer:

olbs

Explanation:

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a truck costs $35,000 with a residual value of $2000. its service life is five years using the declining balance method at twice
Sveta_85 [38]
What grade is this???
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3 years ago
Simple interest is paid only on the .
jekas [21]

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Simple interest is paid only on the original amount borrowed.

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John Q. Investor manages an equity portfolio with a market value of $3,000,000. The portfolio beta is 1.6. John Q. finds this so
Lubov Fominskaja [6]

Answer:

Portfolio Beta  = 1.2815

Explanation:

given data

market value = $3,000,000

portfolio beta = 1.6

sells = 25

times index = $10

currently trading = 15379

to find out

anticipates that this hedge will reduce the portfolio beta to

solution

we get number of contract to sell is here

number of contract to sell = Portfolio Beta × \frac{Portfolio\ value}{index\ value\ * multiplier}      ......................1

put here value we get

25 = Portfolio Beta × \frac{3,000,000}{15379 * 10}

solve it we get

Portfolio Beta  = 1.2815

7 0
3 years ago
If the Board of Governors of the Federal Reserve increases the reserve requirement then the money supply will decline. True Fals
Umnica [9.8K]

Answer:

i think the answer is true please let me know if it is incorrect

Explanation:

5 0
3 years ago
​U(X,Y)equals=20Xplus+80Yminus−Upper X squaredX2minus−2Upper Y squaredY2 where X is his consumption of CDs with a price of ​$11
ankoles [38]

Answer:

The number of CDs = 111.36

The number of movie videos = 242.72

N/B: I choose not to round up the answers.

Explanation:

The method used is the Lagrangian method. Basically, the optimization problem we are trying to solve is  the utility function u(x,y) = 20x+80y -x^2 -y^2

subject to the constraint

11x + 22y = 6565.

So the optimization problem(Lagrangian) is

\Delta = 20x + 80y -x^2 -y^2- \lambda(11x+22y-6565),

where \lambda is a constant called the Lagrange multiplier.

To find the optimal consumption, we need to maximize the Lagrangian with respect to the variables x,y,\lambda. This we do by differentiating \Delta with respect to each variable and then equate to 0.

\Delta_x : 11\lambda = 20 - 2x ........................(1) \\\Delta_y: 11\lambda = 40 -y .........................(2) \\\Delta_\lambda = 11x + 22y = 6565............................(3) \\

Equate (1) and (2), to get y = 20+2x and substitute into (3) to get x = 111.36. Substituting x = 111.36 into 20+2x to get the corresponding value of y.

7 0
3 years ago
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