Answer:
Yield to call (YTC) = 7.64%
Explanation:
Yield to call (YTC) = {coupon + [(call price - market price)/n]} / [(call price + market price)/2]
YTC = {135 + [(1,050 - 1,280)/5]} / [(1,050 + 1,280)/2]
YTC = 89 / 1,165 = 0.07639 = 7.64%
Yield to call is how much a bondholder will earn if the bond is actually called, and it may differ from yield to maturity since the call price is generally higher than the face value, but the yield to maturity generally is longer than the call period.
Answer:
You should add an identical hard drive, and configure a RAID-0 volume.
Explanation:
Answer:
engage in management openness by encouraging members to voice their opinion.
Explanation:
An important characteristic of management is approachability and openness of the manager to ideas of employees. This gives the manager an idea of the actual state of the workplace facilitating effective resolution of issues as they arise.
When employees know they can freely express themselves without being reprimanded, they better express themselves about challenges encountered.
Also opportunities and methods of doing things better is communicated to the manager
The adjusted balance in the Accumulated Depreciation account at the end of 2019 is <u>$14,000</u>.
<u>
Explanation</u>:
<em><u>Given</u></em>:
Cost of van= $32,000
Estimated residual value= $3,200
Straight-line Depreciation Rate= 1/8
= 0.125
Straight-line Depreciation Rate= 12.5%
Declining Balance Rate = 2 ×12.5%
= 25%
Double declining balance can be calculated with the following formula:
2 x basic depreciation rate x book value
By applying the values,
The adjusted balance in the Accumulated Depreciation account= $14,000.
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%
