ROSE GREENHOW was instrumental in giving important information to the confederacy just before the second battle of bull run.
She was a socialite before the war. She became a Confederate spy during the American Civil War.
Explanation:
The Journal entry is given below:-
1. Purchase Dr, $1,280
To cash $1,280
(being merchandise is purchased)
2. Cash Dr, $115
To Purchase return $115
(Being merchandise is returned)
3. Purchase Dr, $668
Freight In Dr, $43
To Account payable $771
(being Purchase on credit)
4. Account payable $50
To Purchase return $50
(Being purchase return is recorded)
5. Account payable $661
To cash $661
(Being cash is paid)
Answer:
-$130,000
Explanation:
The computation of the net loss deducted from his return is shown below:
= Income - interest deductions - operating expenses - depreciation expenses
= $20,000 - $80,000 - $45,000 - $25,000
= $20,000 - $150,000
= -$130,000
Since the value comes in negative which reflects the net loss for the year
We simply deduct the revenues from the expenses so that the net income or net loss could come
Answer:
b. percentage change in the consumer price index.
Explanation:
Inflation is the increase in the price of a commodity, it is expressed as a percent change in the price of an item. We can calculate the inflation using percentage change in consumer price index.
Consumer price index measure the percentage of change in the price of a market basket of consumer goods and services.
Answer:
Check the explanation
Explanation:
The above question is based on a non-linear programming model, to answer this question, there will be a need to determine the optimal order quantities of the three different Ferns with diverse values of annual demand, item cost as well as order cost objective of the non-linear programming model is to minimize the overall annual cost.
Step 1: Setup a spreadsheet on Excel, as shown in the first and second attached images below:
Note: The values of quantities of the three items is kept as 1 to for the calculations of total cost.
The Solver dialogue box will appear. Enter the decision variables, objective function and the constraints, as shown in the third attached image below: