Answer:
Amount investment in Sock Y = - $126,000
Beta of portfolio = 1.636
Explanation:
Data provided in the question:
Total amount to be invested = $140,000
Stock X Y
Expected return 14% 10%
Beta 1.42 1.18
Expected return of portfolio = 17.6%
Now,
let the weight invested n stock X be W
therefore,
Weight of Stock Y = 1 - W
thus,
( W × 14% ) + (1 - w) × 10% = 17.6
%
or
14W + 10% - 10W = 17.6%
or
4W = 7.6
or
W = 1.9
Therefore,
weight of Y = 1 - 1.9 = -0.9
Thus,
Amount investment in Sock Y = Total amount to be invested × Weight
= 140,000 × ( - 0.9 )
= - $126,000 i.e short Y
Beta of portfolio = ∑ (Beta × Weight)
= [ 1.42 × 1.9 ] + [ 1.18 × (-0.9) ]
= 2.698 - 1.062
= 1.636
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Answer:
interest payable 66,000
note payable 384,000
Land 325,000
Gain on disposal 125,000
Explanation:
600,000 x 11% = 66,000 interest payable
the land is being used to settle the note along with the accrued interest at the time:
the accounting of Transit developments record the land at cost: 325,000
as the market valuye is 450,000 so a gain for 125,000 will be recognize.
450,000 market value - 66,000 interest payable: 384,000 payment on the note principal
the entry will write-off the interest payable, decrease the note by that amount and recognize the land gain on disposal
Answer:
The correct answer is A.
Explanation:
Giving the following information:
Logan Corporation has 30 employees, 10 in "A-line," and 20 in "B-line." Logan incurred $180,000 in fringe benefits costs last year.
First, we need to calculate the allocation rate based on number of employees:
Estimated allocation rate= total estimated fringe costs for the period/ total amount of allocation base
Estimated allocation rate= 180,000/30= $6,000 per employee.
Now, we can allocate fringe costs to the A-line:
Allocated fringe costs= Estimated Estimated allocation rate* Actual amount of allocation base
Allocated fringe costs= 6,000*10= $60,000
Bank interest is when you leave money in the bank for saving purposes. Then the money stays in the bank and you get money for keeping your money in the bank.
