Answer:
40%
Explanation:
For computing the manufacturing cycle efficiency, first we have to compute the throughput time which is shown below:
Throughput time = Process time + Inspection time + Move time + Queue time
= 6 + 0.6 + 0.4 + 8
= 15
Now
Manufacturing cycle efficiency (MCE) is
= Value added time (process time) ÷ Throughput time
= 6 ÷ 15
= 40%
We simply applied the above formulas so that the manufacturing cycle efficiency (MCE) could come
Price, Supply and Demand. Amonopoly's potential to raise prices indefinitely is its most critical detriment to consumers.
Your family should call your local Better Business Bureau. Hope this helps.
In 9 years after depositing $160, in my savings account would be $289.6
The formula for simple interest and procedure we will use to solve this exercise is:
S.I.= (P*R*T)/100
Where:
- P = principal
- R = rate of interest in % per annum
- T = time
Information about the problem:
- P = $160
- R = 9%
- T = 9 years
- Total amount = ?
Applying the simple interest formula, we get:
S.I.= (P*R*T)/100
S.I.= (160* 9*9)/100
S.I.= $129.6
Calculating the total amount that would be in my savings account, we get:
Total amount = P + S.I.
Total amount = $160 + $129.6
Total amount = $289.6
<h3>What is simple interest?</h3>
It is the operation in which we calculate the profit produced by a capital loaned at a given percentage.
Learn more about simple interest at: brainly.com/question/20690803
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Answer:
An investor has her money segregated into checking, savings, and investments. The allocation among the categories is subjective, yet the investor spends freely from the checking account and not the others. This behavior can be explained as _______________.
Mental accounting
Explanation:
Mental accounting is the concept with which the management sciences explain the mental processes in which people perform categorization, evaluation, and coding of economics. It was proposed by Richard Thaler and suggests that people can perform it with easiness when they manage the accounting of their finance in their minds.