Almost positive the answer would be <span>concept that people may decide what agreements they want to enter into</span>
<h2>
Clarify the assignment would be the first step john should take to increase Kerry's responsibilities.</h2>
Explanation:
Option A: If a new work is assigned or an additional work is assigned, it is necessary to first explain about the new responsibility and clarify about the assignment. This would ensure Kerry to continue the work smoothly.
Option B: Feedback is always welcome but this is not the first step to add responsibilities.
Option C: Notifying others is the responsibility of John and not Kerry. So this choice is invalid.
Option D: Accountability though it is mandatory comes only in the closure part.
Answer:
The correct answer is A
Explanation:
The current liabilities is computed as:
Current Assets (CA) = Quick assets (QA)+ Inventory (I)
CA = QA + $49,000
Acid test ratio = Quick assets / Current Liabilities (CL)
2.8 = QA / CL
QA = 2.8 × CL
Current Ratio (CR) = CA / CL
3.5 = CA / CL
Putting CA = QA + Inventory
3.5 = ( QA + $49,000) / CL
Now, Putting QA = 2.8 × CL
So,
3.5 = [( 2.8 × CL ) + $49,000] / CL
3.5 = 2.8 CL / CL + $49,000 / CL
3.5 = 2.8 + ($49,000 / CL)
3.5 - 2.8 = $49,000 / CL
0.7 = $49,000 / CL
CL = $49,000 / 0.7
CL = $70,000
Answer:
price = $47.82
Explanation:
Find the present value of each dividend at the required rate of return and sum them up to get the current price;
PV = FV /(1+r)^n
PV(D1) = 3.55/ (1.099^1) = 3.2302
PV(D2) = 4.65/ (1.099^2) = 3.8500
PV(D3) = 5.85 / (1.099^3) = 4.4072
PV(Price at t=4) = 53 / (1.099^4) = 36.3316
Price = 3.2302+2.9392+4.4072+36.3316
= 47.81897
Therefore, price = $47.82
Answer:
45.69%
Explanation:
The formula to compute the accounting rate of return is shown below:
= Annual net income ÷ average investment
where,
Net income is
= Annual revenues - annual operating expenses
= $120,000 - ($38,000 + $232,000 ÷ 8 year)
= $120,000 - ($38,000 + $29,000)
= $53,000
And, the average investment would be
= (Initial investment) ÷ 2
= ($232,000) ÷ 2
= $116,000
Now put these values to the above formula
So, the rate would equal to
= $53,000 ÷ $116,000
= 45.69%