It is Cycle Time that tells us how frequently a product is completed.
<h3>What is Cycle time?</h3>
Cycle time is a measurement of how long it takes a company to produce a good or provide a service. Learning how to determine cycle time will help you improve your production processes. This page provides a definition of cycle time, an explanation of its importance, step-by-step directions, and an example to assist you in calculating the cycle time for your company.
Cycle times can point out places where a business might simplify its procedures in order to increase sales and speed up the production of goods. Cycle times can be used to pinpoint the particular problem that might be causing the output to be sluggish.
Consequently, the phrase "cycle time" describes how frequently a product is finished.
Thus, the cycle time term tells us how frequently a product is completed
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Answer:
The correct answer is letter "C": Cut your expenses by an amount greater than your deficit.
Explanation:
In case there is a deficit in your budget, it means your expenses are higher than your net income. An adjustment must be made in such circumstances. To bring back the balance in your budget, <em>you should cut your expenses by an amount higher than the amount of the deficit</em>. Otherwise, you could increase your income but keeping your expenses at the same level.
Solution:
Accounts Payable $2900
Cash $2691
Inventory $209
Cleveland didn't pay during the discount period,
So the amount due is $2,700 - 450 = $2,250
Cash was charged in freight charges prior to delivery of the invoice.
Answer:
(a) Linear model

Subject to:



(b) Standard form:

Subject to:




Explanation:
Given

Solving (a): Formulate a linear programming model
From the question, we understand that:
A has a profit of $9 while B has $7
So, the linear model is:

Subject to:



Where:


Solving (b): The model in standard form:
To do this, we introduce surplus and slack variable "s"
For
inequalities, we add surplus (add s)
Otherwise, we remove slack (minus s)
So, the standard form is:
So, the linear model is:

Subject to:




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