Answer: C. increase by $ 23 comma 350 . Increase by $23,350.
Explanation:
To solve this we will calculate the current Operating profit and then the operating profit after the increase.
Current Operating Profit,
= (Sales - Cost ) * No. Of units
= ( 8.75 - 4.80)* 75,000
= 3.95 * 75,000
= $296,250
Operating Profit after the Increase
= (Sales - Cost ) * No. Of units
= ( 9.50 - 4.80) * 68,000
= 4.7 * 68,000
= $319,600
The difference is,
= $319,600 - $296,250
= $23,350
If the price increase is implemented, operating profit is projected to increase by $23,350 so option C is correct.
Answer and Explanation:
The Journal entry is shown below:-
1. Sales revenue Dr, $226,700
To Income revenue $226,700
(Being close accounts with credit income balances is recorded)
2. Income revenue Dr, $134,010
To Sales discount $4,410
To Cost of goods sold $129,600
(Being close accounts with debit expenses account is recorded)
Here are a couple of things hope they help
<span>1.) Interest rates
</span><span>2.) Taxes Inflation
</span><span><span>3.) </span>Currency
</span><span>4.) exchange rates
</span><span>5.) Consumer discretionary income
</span><span>6.) Savings rates
</span><span>7.) Consumer confidence levels
</span><span>8.) Unemployment rate
</span><span>9.) Recession
</span><span><span>10.)</span> Depression </span>
Answer:
net income after taxes $102,240
Explanation:
net income:
total revenues $270,000
<u>- cost of goods sold ($80,000)</u>
gross profit $190,000
- salaries ($14,500)
- interest expense ($2,400)
<u>- insurance expense ($2,700)</u>
net income before taxes $170,400
<u>- income taxes ($68,160)</u>
net income after taxes $102,240
Answer:
In the Newsvendor model, the ordering decision is made before seeing the customer demand.
Explanation:
The newsvendor model is a mathematical model in operations management and applied economics used to determine optimal inventory levels. It is (typically) characterized by fixed prices and uncertain demand for a perishable product.
This model is also known as the newsvendor problem or newsboy problem by analogy with the situation faced by a newspaper vendor who must decide how many copies of the day's paper to stock in the face of uncertain demand and knowing that unsold copies will be worthless at the end of the day.