Answer:
tellers at JP Morgan Chase branches.
Explanation:
The organization i.e. customer focused along with it, it is inverted organization that empowered the front line workers at the upper level of the pyramid so this organization form represent the example of the tellers at the branches of JP Morgan chase where the same thing happen
So the same is to be considered
Answer:
a: 12.8%
Explanation:
Standard Deviation would be calculated with the probability approach since there is probability given in the question.
- Formula of Standard Deviation and the solution is given in the pictures below.
- Although ERR the required part to calculate Standard Deviation is calculated in the text.
Calculating ERR:
ERR= Sum of Probabilities × Rate of returns.
In our question = ERR= 0.2 × 30% + 0.5 × 10% + 0.3 × (-6%) = 0.128 = 12.8%
Thus, by putting all the values in the formula you will get the answer 12.8%.
The answer is A. Providing legal advice
Answer:
The solution to the following problem is done below.
Explanation:
a) Journalize the entries to record the admission of adam to the partnership.
Account Title Dr Cr
Kala, Capital 20,000
Adam, Capital 20,000
Cash 10,000
Kala, Capital 8,000
Leah, Capital 6,000
Adam, Capital 24,000
b) Immediately after adam's admission to the partnership, leah sells one-fourth of her interest to denton for $35,000. journalize the entry to record the transaction.
Account Title Dr Cr
Leah, Capital 13,500
Denton, Capital 13,500
Answer:
<em>$111.11 or 111.11% of face value</em>
Explanation:
Assuming the face value of $100 for all bonds (without loss of generality)
If the two year coupon bond is repackaged as a one year zero coupon bond paying $12 after one year and another two year bond paying $112 after 2 years, the price of the two zero coupon bonds are given as
Price of one year Zero coupon bond = 12/1.05 = $11.43 (one year ZCB has YTM of 5%)
Price of two year Zero coupon bond = 112/1.06^2 = $99.68 (two year ZCB has YTM of 6%)
So, one can sell the repackaged bonds at a price = $11.43+ $99.68 = $111.11 or 111.11% of face value