D is the answer.
Both countries provide needs for each other and will have a strong bond.
Answer:
The correct answer is balanced scorecard.
Explanation:
The concept of balanced scorecard came from the idea of looking at the strategic measures in addition to financial performance of an organization in order to have an holistic view of the organization's performance. It is also a strategic tool used in setting key performance indicators (KPIs) for organizations.
The balanced scorecard is used to:
- set an organization goals, strategic intent and objectives
- tailor the daily work performance towards strategic targets of the organization
- design and delivery of projects, goods and services
- then, set performance measurement
A 4% S/A coupon bond with 4 coupons remaining has a BEY of 8.00%, is mathematically given as
DP=95.696. Option D is correct
<h3>What is the dirty price of this bond?</h3>
Generally, dirty price is simply defined as It's important to note that a "dirty price" is simply a bond pricing quotation that takes into account both the coupon rate and any interest that has already accumulated on the bond.
In conclusion, Dirty price
DP = (Clean price + interest Accrued)
Therefore
DP=0.80*(4%*100/2)+2*(1-(1+4%)^(-3.20))/(4%)+100/(1+4%)^(3.20)
DP=95.696
CQ
A4% S/A coupon bond with 4 coupons remaining has a BEY of 8.00%. You buy the bond a little over a month before you get the first coupon. Specifically, the fraction of the 6-month period that has already elapsed is 0.80.
Calculate the dirty price of this bond.
O 81.370
85.216
93.471
o 95.696
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Answer and Explanation:
According to the scenario, computation of the given data are as follow:-
We assume that
X = No. of children
Y = Standard type
Z = Executive type
So,
5x + 4y + 7z = 185.........(1)
3x + 2y + 5z = 115.........(2)
2x + 2y + 4z = 94
x + y + 2z = 47.........(3)
Equation (2) multiply by 2
6x + 4y + 10z = 230
From equation (1) to (2)
5x + 4y + 7z = 185
6x + 4y + 10z = 230
-x + 0 - 3z = -45
x + 3z = 45.......(4)
Equation (3) multiply by 4
4x + 4y + 8z = 188
From equation (1) to (3)
5x + 4y + 7z = 185
4x + 4y + 8z = 188
x + 0 - z = -3
- x + z = 3……(5)
From equation (5) to (4)
x + 3z = 45
-x + z = 3
4z = 48
Executive type = Z = 48 ÷ 4 = 12
Z = 12 in equation (5)
-x + 12 = 3
x = 9 (children type)
x=9, z=12 in equation 1
5x + 4y + 7z = 185
5 × 9 + 4 × y + 7 × 12=185
45 + 4 × y + 84 = 185
4y = 56 ÷ 4
Y= 14(Standard type)
