Answer:
Skunkworks
Explanation:
The term skunkworks is mostly used in business and also the technical fields to describe a group that is within an organization that has high autonomy and have tasks that requires them to work on advanced or secret projects. They are allowed to operate outside the usual processes such that they have the freedom to come up with new ideas.
Answer and Explanation:
The computation is shown below:-
Particulars Cumulative Non Cumulative
Preferred dividends for 2018 $10,000 $10,000
Preferred dividend in
arrears for 2017 $10,000 $0
Remaining Dividends to
Common stockholders $2,000 $12,000
Total Dividends $22,000 $22,000
Dividend payable to Preferred stockholders per year = (Number of shares × Par value) × Given percentage
= (2,000 × $100) × 5%
= $10,000
Operational control systems are made to make sure that daily operations follow predetermined plans and goals.
What is operational system?
Data warehousing (tabular form) uses the phrase "operational system" to describe a system that processes an organization's daily transactions. Automating corporate processes is the main goal of operational systems.
Operational control systems have established strategies and objectives and concentrate on daily operations. Management control systems are the ancestors of operational control systems. Operational control systems oversee daily operations as well as training initiatives, employee engagement, leadership, and communication.
As a result, operational control systems are designed to ensure that day-to-day actions are consistent with established plans and objectives.
Learn more about on operational system, here:
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Answer:
Total FV= $2,555,406.98
Explanation:
Giving the following information:
Investment 1:
Monthly deposit= $300
Number of months= 12*45= 540
Interest rate= 0.09/21= 0.0075
Investment 2:
Monthly deposit= $500
Number of months= 12*20= 240
Interest rate= 0.09/21= 0.0075
To calculate the future value, we need to use the following formula on each investment. <u>I separated into two to simplify calculations.</u>
FV= {A*[(1+i)^n-1]}/i
A= monthly deposit
<u>Investment 1:</u>
FV= {300*[(1.0075^540) - 1]} / 0.0075
FV= $2,221,463.54
<u>Investment 2:</u>
FV= {500*[(1.0075^240) - 1]} / 0.0075
FV= $333,943.44
Total FV= $2,555,406.98
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