Answer:
Correct option is A 5.01%
Explanation:
Let irr be x%
At irr,present value of inflows=present value of outflows.
1,500,000=350,000/1.0x+475,000/1.0x^2+400,000/1.0x^3+475000/1.0x^4
Hence x=irr=5.01%(Approx).
Answer:
Purchases= $330,000
Explanation:
Giving the following information:
Sales:
August $540,000
September $580,000
Abet's cost of goods sold is 60% of sales dollars.
Abet wants a merchandise inventory balance equal to 25% of the following month's expected cost of goods sold.
<u>To calculate the purchases for August, we need to use the following formula:</u>
Purchases= sales + desired ending inventory - beginning inventory
Purchases= (540,000*0.6) + (580,000*0.6)*0.25 - (540,000*0.6)*0.25
Purchases= 324,000 + 87,000 - 81,000
Purchases= $330,000
$1,130.28
Formula is A = P (1 + [r/n])^(nt)
A= 879 (1+ [.018/4])^(4*14)
A= 879 (1.0045)^56
A= $1,130.28
A = future total amount
P = principle (amount initially deposited)
r = the annual interest rate (decimal)
n = times that interest is compounded per year (quarterly is 4 times per year)
t = number of years
Answer and Explanation:
The computation is shown below:
a. The expected value of payout arise from emergency is
= 0.01 × $67,500
= $675
b. The expected value of payout arise from capped coverage insuance is
= (0.9 × $500) + (0.09 × $2,500)
= $675
c. The risk averse shows the minimum exposure with respect to the swings of the income or there would be the loss in the income. Since the payout amount is same in both the cases so here we considered option B
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