In self managed teams, there is an expectation of increased productivity and quality of work life because employees are delegated greater authority and granted increased autonomy.
<h3>What is self managed team?</h3>
Self-managed team includes group of people a that work together to render a service or to sell and produce a good.
They do not work under any manage or require managerial supervision.
Therefore, In self managed teams, there is an expectation of increased productivity and quality of work life because employees are delegated greater authority and granted increased autonomy.
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Answer:
The current share price is $82.85
Explanation:
D1 = (2.85*1.25)
= 3.56
D2 = (3.56*1.25)
= 4.45
D3 = (4.45*1.25)
= 5.566
Value after year 3 = (D3*Growth rate)/(Required rate - Growth rate)
= (5.566*1.045)/(0.105 - 0.045)
= $96.95
current price = Future dividend and value*Present value of discounting factor
= 3.56/1.105 + 4.45/1.105^2 +5.566/1.105^3 + $96.95/1.105^3
= $82.85
Therefore, The current share price is $82.85
The correct statement is option C. OAS reflects the credit risk and liquidity risk of the bond over the treasury benchmark rates. Read below about a callable bond.
<h3>What is a callable bond?</h3>
A callable bond is a type of bond that permits the issuer of the bond to retain the privilege of redeeming the bond at some point before the bond reaches its date of maturity. Consequently, the said point which is basis is 75.
Therefore, the correct answer is option C. OAS reflects the credit risk and liquidity risk of the bond over the treasury benchmark rates.
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Answer:
A trade off or it may be D opportunity at the maegin
Answer:
$291.56
Explanation:
Find the dividend amount per year;
D1 = D0(1+g ) = 3.40(1+0) = 3.40
D2 = 3.40*(1.05) =3.57
D3 = 3.57*(1.05) =3.7485
D4= 3.7485*(1.15) = 4.3108
D5 = 4.3108 *(1.10) = 4.7419
Find the Present value of each year's dividend;
PV (of D1) = 3.40/ (1.14 ) = 2.9825
PV (of D2) = 3.57/ (1.14² ) = 2.7470
PV (of D3) = 3.7485/ (1.14³ ) = 2.5301
PV (of D4) = 4.3108/ (1.14^4 ) = 2.5523
PV (of D5 onwards)
PV (of D5 onwards) = 280.7519
Next, sum up the PVs to find the maximum price of this stock;
= 2.9825 + 2.7470 + 2.5301 + 2.5523 + 280.7519
= 291.564
Therefore, an investor should pay $291.56