On April 30, 1990, April purchased a $1,000 10% par-value seven-year bond having semiannual coupons; these were payable at the e
nd of each October as well as on the anniversaries of the purchase. April paid $1,120. On July 18, 1993, she wished to know the dirty and clean values of this bond, figured using the theoretical method and again by the practical method. Calculate them all for her, using the "actual/actual" method for figuring day counts.
1 answer:
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Answer:
we recommnend to buy this bracket
Explanation:
The computation is shown below:
Given tyhat
Buying cost of the machine = $33,000 = x
x_1 = $0.67
And, x_2 = $0.41
Now the break even point is
X = x ÷ (x_1 - x_2)
= $33,000 ÷ ($0.67 - $0.41)
= 126,923 units
Therefore
Probability (Demand > Break even point)
= 1 - ($126,923 - 100,000) ÷ 10,000
= 1 - (2.69)
= 0.36%
where
= function of cumulative distribution of N (0,1)
Therefore the probability is that it makes economically the items would be lesser
Thus, we recommnend to buy this bracket