Answer:
The profit maximizing output level declines by 2.5 units and the price rises by $100.
Explanation:
In a monopoly market the inverse demand curve is given as,
P = 1,200 - 40Q
The marginal cost of production of the last unit is $200.
The total revenue is
= 
= 
The marginal revenue of the last unit is
= 
= 1,200 - 80Q
At equilibrium the marginal revenue is equal to marginal price,
MR = MC
1,200 - 80Q = 200
80Q = 1,000
Q = 12.5
Putting the value of Q in the inverse demand function,
P = 
P = $700
Now, if the marginal cost rises to $400,
At equilibrium the marginal revenue is equal to marginal price,
MR = MC
1,200 - 80Q = 400
80Q = 800
Q = 10
Putting the value of Q in the inverse demand function,
P = 
P = $800
Answer:
a. Revenues - These will increase by $5 million to represent the entire value of the order.
b. Earnings. - Increase by $3 million
Earnings in this case are revenue less the cost of inventory which will be;
= 5 - 2
= $3 million
c. Receivables - Increase by $4 million
The customer paid $1 million upfront which means that they still owe $4 million out of the $5 million. This will go to the receivables account to show that the customer owes the business.
Well, since there's no options
Accounting : providing information regarding all financial aspects in the company
Marketing : determining kinds strategies to introduce company's products to the market
Management : Organizing all part of the company in order to reach company's goal
Answer:
$50,000
Explanation:
Estimated Cost of New Equipment = $500,000
Useful life in years = 5
Estimated Residual Value = $50,000
Expected New Cash Inflows over life of asset = $700,000
Annual depreciation expense = (Estimated Cost of New Equipment-Estimated Residual Value)/Useful life in years
= ($500,000 - $50,000) / 5
= $450,000 / 5
= $90,000
Average annual cash flow = Expected New Cash Inflows over life of asset/ Useful life in years
= $700,000/5
= $140,000
Average annual operating income = Average annual cash flow - Annual depreciation expense
= $140,000 - $90,000
= $50,000