Answer:
31 per share
Explanation:
The computation of value per share is shown below:-
Share exchange ratio = MPS of Nelson ÷ MPS of George
= $38 ÷ $31
= 1.2258
MPS a + b = MVa + MVb ÷ Number of shares a + Number of shares b × SER
= (1600 × $38) + (4,600 × $31) ÷ 4,600 + (1,600 × 1.2258)
= $60,800 + $142,600 ÷ 4600 + 1,961
= $203,400 ÷ 6,561
= 31 per share
Therefore for computing the value per share we simply applied the above formula.
Answer:
The firm will realize $1,640,000 on the sale net of the cost of hedging.
Explanation:
Answer:
forward rates are determined by investors' expectations of future interest rates.
Explanation:
The expectations theory of the term structure of interest rates states that forward rates are determined by investors' expectations of future interest rates. It suggests that the predicted holding period rate of return of a bond of "x" number of time is equal to the short-term interest rate irrespective of its maturity.
The Expectations theory gives us the opportunity to predict the future outcome of short-term interest rates based on current long-term interest rates.
Answer:
Terry's Closing Inventory is $131,360.
Terry's Gross profit is $431,360.
We follow these steps to arrive at the answers:
<u>1. Calculate the base value of closing inventory (CI):</u>
<u>2. Calculate additions to inventory at base price</u>
<u>3. Calculate the value of additions to inventory at current prices</u>
<u>4. Calculate the value of Closing inventory</u>
<u>5. Compute Cost of Goods Sold (COGS):</u>
<u>6. Compute Gross profit</u>
Answer:
Between 7.8 and 12 Years
Explanation:
The modified duration of a portfolio is defined as a weighted average in the modified duration of an individual bonds. Therefore it will lie between the extreme values of the modified duration of the bonds in portfolio so that the weights are all positive.
In the context, the modified duration lies between 7.8 years and 12 years as the modified duration would always lie between the lowest modified duration and the highest modified duration of any bonds in a portfolio. Therefore the weights are value that will lie between these two years.