Answer:
Cullumber Company
The ending inventory is:
= $4,888.
Explanation:
a) Data and Calculations:
Item Units Unit Cost Net Realizable Value Value of Ending
Cameras: Inventory (LCNRV)
Minolta 3 $172 $152 $456 ($152 * 3)
Canon 9 140 170 1,260 ($140 * 9)
Light meters:
Vivitar 13 130 100 1,300 ($100 * 13)
Kodak 16 117 128 1,872 ($117 * 16)
Total value of Ending Inventory based on LCNRV = $4,888
b) The Lower of cost- or net realizable value method of valuing ending inventory determines the value by choosing the lower value between the cost price of the inventory and the net realizable value. The purpose that is served by using the LCNRV method is that it reflects the decrease of inventory value when it goes below its original cost while at the same time it does not recognize the increased market value when the cost is lower.
Just take away 8 from both sides so you're left with x=10
There is not enough info. please provide more.
Answer:
The statement is: True.
Explanation:
The Annual Rate of Return or Yearly Rate of Return is the amount earned over an investment within one year. It is typically represented as a percentage and takes into consideration capital appreciation and the payment of dividends. The formula to calculate the annual rate of return is the following:
Annual Rate of Return = (EYP - BYP)/BYP X 100%
Where:
EYP = End of year price
BYP = Beginning of year price
Answer:
The expected price of the stock is $122.03
Explanation:
To calculate the expected price of the stock at the end of the year or at Year 1, we first need to determine the required rate of return on the stock. We will use the CAPM equation to calculate the required rate of return.
The required rate of return is calculated as,
r = rRF + Beta * (rM - rRF)
Where,
- rRF is the risk free rate
- rM is the return on market
r = 0.05 + 1 * (0.14 - 0.05)
r = 0.14
We already have the price of the stock today, the D1 and the required rate of return. Using the constant dividend growth model of DDM, we calculate the growth rate in dividends to be,
P0 = D1 / (r - g)
115 = 9 / (0.14 - g)
115 * (0.14 - g) = 9
16.1 - 115g = 9
16.1 - 9 = 115g
7.1 / 115 = g
g = 0.0617 or 6.17%
Using the same formula and replacing D1 with D2, we can calculate the price of the stock at the end of the year or at start of Year 1.
P1 = 9 * (1+0.0617) / (0.14 - 0.0617)
P1 = $122.03