Answer:
The bond equivalent YTM = 8.36%
Effective annual YTM = 8.53%
Explanation:
The following image states the explanation:
<u>Solution and explanation:</u>
<u>Given data:
</u>
Ask price: 98.4062, bid price: 98.2812, par value of the bond: $10,000
<u>The following formula is used in order to calculate the actual value of the bond
</u>
The ask price will be used while calculating the actual value of the bond and the par value of the bond will be used
Ask price will be multiplied with par value of the bond and divided by 100
= $9840.62
Therefore, the par value as per the above calculation is $9840.62
Answer:
The best batch size for this item is 400 units.
Explanation:
As given Annual demand (D)=1000 units, Carrying cost (H)=$10 per unit, set up cost (S)=$400.
As per the production order model formula will be:
\sqrt{2}D*S/H[1-d/p]} .
d for week=1000/50
=20. p per day
=40 units/7 days.
=5.71
d per day = 20/7
=2.85
Therefore on applying all these:\sqrt{}2*1000*400/10[1-2.85/5.7.
on solving this we will get 400 Units
Therefore, The best batch size for this item is 400 units.
<span>While
the new helmets
decrease the probability of a serious head injury resulting
from a bike accident, they also incentivize cyclists to ride less safely, which
could
increase the number of bike accidents and thus head injuries to cyclists
</span>
<span>Although the new helmets reduce the
probability of head injuries, such an outcome changes the incentives of
cyclists by making them less cautious</span>