Answer:
One would have to invest 55%
Duration of 3-year bond is 2.78
Then 5wZ + 2.78(1 - wZ) = 4
2.22wZ = 1.22
wZ = .5495
Explanation:
To properly understand the concept behind the above calculation, let us define some basic concept:
Portfolio: This can be refereed to as a phrase in finance. It refers to the collection on investment that is being held by an investment company, a financial institution such as a bank ,persons or an individual.
Zero coupon bond: A zero-coupon bond is a bond where the nominal or return on investment (ROI) value is repaid at the time of maturity. This definition usually reflects a positive time value of money.
We should also recall that the formula for zero coupon bond as:
price = M / (1 + i)^n
where: M = maturity value
i = required interest yield divided by 2
Applying this formula, we were able to arrive at the investment percentage.
Answer:
The Break-even annual sales= $2,222,222.22
Explanation:
<em>The break-even sales is the amount of revenue that a business must generate that would equate its total costs to total revenue. At the break even sales, the contribution is exactly to total iced cost, and the business makes no profit or loss</em>
Contribution margin ratio = (20-5)/20=75%
Break-even (units) = Total general fixed cost /(selling price- variable cost)
= 5,000,000/75%
= $6,666,666.67
The annual sales = $6,666,666.67/3 = $2,222,222.22
The Break-even annual sales= $2,222,222.22
Answer:
The operating income for the year is $97,000
Explanation:
For computing the operating income, first, we have to calculate the cost of goods sold. The formula to compute the cost of good sold is shown below:
= Beginning merchandise inventory + Purchases during the year - Ending merchandise inventory
= $33,200 + $92,000 - $35,000
= $90,200
Now, the operating income would be
= Sales - the cost of good sold - selling and administrative expenses
= $262,900 - $90,200 - $75,700
= $97,000
0.08x+0.085 (10000-x)=842.50
Solve for x
X= 1500 invested at 8%
10000-1500=8,500 at 8.5%
weighing the information needed to make rational decisions