Answer:
Option(A) is the correct answer to the given question .
Explanation:
The integer programming problem is also known as the computational optimization or the functionality method that main objective to limits the some or many of the parameters may be integer. The objective of linear optimization problem to make the objective function as well as integer constraints linear .
- The integer programming problem conclusively specify of the optimised solution to the issue of the integral optimisation.
- All the other option are not correct for the linear integer optimization problem because they are not give objective function as well as integer constraints as linear .
Answer:
Job sequence
First come first serve = a - b-c-d-e-f
Shortest processing time = b-e-a-c-d-f
Earliest due date = e-b-a-c-f-d
Critical ratio = e-a-b-f-c-d
First come first serve Shortest processing time Earliest due date Critical ratio
Average flow time 12.5 11.33 11.58 12.08
Avg Job tardiness 2.83 0.83 0.42 0.67
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Answer:
B) As long as the Fed's announcement is credible, workers and firms will reduce their consumption and investment spending, which will reduce aggregate demand and reduce inflation.
Explanation:
If the FED announces that it will increase the federal funds rate, it will increase the interest that banks charge other banks for lending them money in order to comply with the reserve ratio. This increase would make banks hand out less loans and be more careful in order to reduce their need for overnight funds.
If banks reduce their loans, their capacity for creating money will also be reduced, lowering the consumption level and investment spending of both workers (households) and private firms.
Answer:
D) $8,040
Explanation:
<u>Credit Sales Method:</u>
Bad Debt Losses = 3% of Credit Sales
Bad Debt Losses = 0.03 x $588,000
Bad Debt Losses = $17,640
<u>Adjusted balance in the Allowance for Doubtful Accounts:</u>
Bad Debt Losses - (uncollectible accounts receivable - Allowance for Doubtful Accounts)
$17,640 - ($24,000 - $14,400)
$17,640 - $9,600
$8,040
