Answer:
I don't see an attachment
Explanation:
You should make another question with the picture
Answer:
Stated yield is 11.04%
expected yield is 5.78%
Explanation:
The expected yield to maturity can be computed using the rate formula in excel which is given below:
=rate(nper,pmt,-pv,fv)
nper is the number of coupon interest the bond would pay which is 13
pmt is the amount of coupon interest the bond pays which is $1000*10%=$100
pv is the current price of the bond which is $930
fv is the face value of $1000
=rate(13,100,-930,1000)=11.04%
However the expected yield has the coupon interest reduced to one -half as calculated below:
=rate(13,100*0.5,-930,1000)=5.78%
Answer:
Merchandise purchases budget explanations only.
Explanation:
Hi, your question has missing information, however i have supplied explanations below.
A purchases budget is required to determine the quantities of purchases required for :
- Resale - For Merchandisers
- Use in Production in case of Manufacturer
Here is the structure of the merchandise purchases budget for Walker Company (Merchandiser).
<u>Merchandise purchases budget </u>
Month
Budgeted Sales x
Add Budgeted Inventory x
Total Purchases needed x
Less Budgeted Opening Inventory (x)
Budgeted Purchases x
As stated by the question : <em>Company policy is to end each month with merchandise inventory equal to a specified percent of budgeted sales for the following month.</em>
<em>Ending Inventory = Next months` sales x required percentage</em>
Ending Inventory for one month say July becomes Opening Inventory for the following month (August) for our merchandise purchases budget.
Answer:
The overhead for the year was $130,075
Explanation:
GIVEN INFORMATION -
ESTIMATED ACTUAL
Manufacturing overhead $132,440 $128,600
Machine hours 2800 2750
Here for calculating the overhead for the year we will use the following formula =
\frac{Estimated Manufacturing Overhead}{Estiamted Machine Hours}\times Actual Machine Hours
= \frac{\$132,440}{2800}\times 2750
\$47.3\times 2750 = \$130,075
Therefore the overhead for the year was $130,075