Answer:
Blume's formula combines the geometric and arithmetic means of an asset to be able to predict its returns in a given period.
The formula is;
<em>= Geometric Mean*(T-1)/(N-1) + Arithmatic Mean *(N-T)/(N-1)
</em>
Where;
T = Period in question
N = Total period
10 years
= 8.3%*(10-1)/(90-1) + 10.3%*(90-10)/(90-1)
= 10.1 %
25 years
= 8.3%*(25-1)/(90-1) + 10.3%*(90-25)/(90-1)
= 9.76%
30 years
= 8.3%*(30-1)/(90-1) + 10.3%*(90-30)/(90-1)
= 9.65%
Solution :
1. Allocation on the basis of 
LX EX
Direct Material 125000 90000
Direct 
cost 90000 60000
Manufacturing overhead 
(202500/5000 x 2000) (202500/5000 x 3000)
Total cost 296000 271500
Units produced 50 30
Cost per unit 5920 9050
2. Allocation on the basis of 
:
LX EX
Direct Material 125000 90000
Direct labor cost 90000 60000
Manufacturing overhead 121500 81000
(202500/150000 x 90000) (202500/150000 x 60000)
Total cost 336500 231000
Units produced 50 30
Cost per unit 6730 7700
3. Allocation on the basis of 
LX EX
Direct Material 125000 90000
Direct labor cost 90000 60000
Manufacturing overhead 112500 90000
(202500/2700 x 1500) (202500/2700 x 1200)
Total cost 327500 240000
Units produced 50 30
Cost per unit 6550 8000
Answer:
It should raise up to 56 percent of taxes
Explanation:
The question is missing an important information. 'The bond is currently selling at an asking price of 101.25' In this part there should have been a date at which date the bond was selling at 101.25.
Nevertheless, I will provide with the calculation, if you find out the date, just plug in the value in it and you will get the answer.
The bond price mentioned is $ 101.25 percent of par, which would be $ 1012.5. Since, it is asking for price at May 1st then you know that it has been 89 days since the last semi-annual coupon was paid ( February 1st (28) + March (31) + April (30) = 89 days.
The missing date (from the question) will be divided by 89 days. The answer will be added to $1012.5.
