That statement is true
Healthy dining finder is a website that could be used as a guide for its users to find healthier options for dining. In order to use its service, users just need to input their state address, ZIP or their city and the website would automatically provide results on the nearest location of restaurants that provide healthier eating option.
Answer: (63, 50, 44)
Explanation:
Utility is the satisfaction that we derive as consumers when we consume or use a certain product.
Since Bundle A is strictly preferred to bundle B, and bundle B is strictly preferred to bundle C, it means that the value of Bundle A must be more than B and C while that of Bundle B must be more than bundle C.
Therefore, the correct option is B which is (63, 50, 44)
Answer: $2.1 million
Explanation:
It is mentioned the project is independent of the outcome of general market which means that
=> beta = 0
Using the CAPM formula which is,
r=rt + B* (rm -rf)
=> r = 3% + 0*(12%-3%) = 3%
Expected value of Project in one year = $1 billions * 0.1
Expected value of Project in one year = $100 millions
NPV = Expected value of Project in one year/ (1 + 0.03) - Initial cost
NPV = 100/ (1 + 0.03) - 95
NPV = 97.1 - 95
NPV = $2.1 million
Answer:
a. $352,200
b. $372,100
Explanation:
The cost of goods manufactured
<em>Consider only the manufacturing costs</em>
Cost of goods manufactured = $122,200 + $69,200 + $17,600 + $113,100 + $34,000 + $13,300 - $17,200
=$352,200
Cost of goods sold
<em>Add Cost of goods manufactured to the net of Finished inventory balance</em>
Cost of goods sold = $47,900 $68,800 + $352,200 - $47,900
= $372,100
Answer:
15.68%
Explanation:
Now to get the expected return of the portfolio, we need to find the return of the portfolio in each state of the economy. This portfolio is a special case since all three assets have the same weight. To find the expected return in an equally weighted portfolio, we can sum the returns of each asset and the we divide it by the number of assets, so the expected return of the portfolio in each state of the economy will be :
Boom: RP= (.13 + .21 + .39) / 3 = .2433, or 24.33%
Bust: RP= (.15 + .05 −.06) / 3 = .0467, or 4.67%
Now to get the expected return of the portfolio, we multiply the return in each state of the economy by the probability of that state occurring, and then sum. In so doing, we get
E(RP) = .56(.2433) + .44(.0467)
=.1568, or 15.68%
