Answer:
Ratio will be 0.92
So option (A) will be the correct option
Explanation:
We have given net cash flow from operating activities = $37570
So net operating cash flow = $37570
Current liabilities at the bugging of the year = $38400
Current liabilities at the end of the year = $43200
So average current liabilities 
We have to find the ratio of operating cash flow to current liabilities
So ratio will be 
So option (A) will be the correct option
Answer:
The federal government can regulate Jen's activity citing the supreme court rule of the government ability to regulate any activity interstate or intrastate that affects interstate commerce.
In the line of this argument it means that a farmer growing and of goods affects interstate commerce.
The farmers best argument concerning the federal government regulating their activities due to interstate commerce is that his activities are purely local and although I don't believe any court will hear him out.
Explanation:
Answer:
The answer is: The expected rate of return from this investment is 26.68%
Explanation:
We are given the following cash flows for this operation:
- Initial investment = -$24.50
- Cash flow 1 = $1.25 (dividend year 1)
- Cash flow 2 = $1.35 (dividend year 2)
- Cash flow 3 = $1.45 (dividend year 3)
- Cash flow 4 = $56.55 ($1.55 dividend year 4 + $55 stock's sales price)
Using an excel spreadsheet and the IRR function:
=IRR(value 1: value 5) =26.68%
where
- value 1 = -24.50
- value 2 = 1.25
- value 3 = 1.35
- value 4 = 1.45
- value 5 = 56.55
Answer:
40th unit = 0.11 hr
80th unit = 0.06 hr
160th unit = 0.03 hr
Explanation:
Given :

Learning rate = 60% = 0.6 (r)
Now using the learning curve equation,

where b is
= -0.833
Now


= 2.5
For 40th unit

= 0.11 hrs
For 80th unit

= 0.06 hrs
For 160th unit

= 0.03 hr
Answer:
The EFF of card is 27.45%.
Explanation:
EFF interest rate is an interest rate which is actually paid or received on debt or investment. It is also known as Effective Interest rate.
APR = 24.50%
EFF = ( ( 1 + r/m )^m ) - 1
EFF = ( ( 1 + 0.245/12 )^12 ) - 1
EFF = ( ( 1 + 0.020417 )^12 ) - 1
EFF = ( ( 1.020417 )^12 ) - 1
EFF = 1.27447765 - 1
EFF = 0.2745
EFF = 27.45%