Answer:
ERP
Explanation:
Based on the scenario being described within the question it can be said that for this situation you should probably select an ERP system. This is a centralized system that provides the company with complete integration of all of the different functions or divisions of the company, allowing everything to be analyzed easily and in unison.
Answer:
Contribution margin per unit = $85 per cubic yard
Contribution margin ratio = 56.67%
Explanation:
The computations are calculated below:
Contribution margin per unit = Selling price per cubic yard - variable cost cubic yard
= $150 - $65
= $85 per cubic yard
Contribution margin ratio would be
= (Contribution margin per cubic yard) ÷ (Selling price per cubic yard) × 100
= ($85) ÷ ($150) × 100
= 56.67%
And, The statement of contribution margin income for the month of August is shown below:
Sales (240 cubic yards × $150) $36,000
Less: Variable cost (240 cubic yards × $65) ($15,600)
Contribution margin $20,400
Less: Fixed expenses per month ($15,000)
Net income $5,400
Answer:
the firm should have sold less output in the local market, and more output on the internet auction site.
Explanation:
Based on the scenario being described within the question it can be said that in order to maximize profits the firm should have sold less output in the local market, and more output on the internet auction site. This is because marginal revenue indicates the additional revenue that will be generated by increasing product sales by one unit. Therefore since the internet auction site's marginal revenue is higher than the local store, it means that selling more units in the internet site will lead to more profit than the local market.
Answer:
<u>X= $15,692.9393</u>
Explanation:
Giving the following information:
Number of years= 30
Final value= 1,000,000
First, deposit $10000 for ten years (last deposit at t=10).
After ten years, you deposit X for 20 years until t=30.
i= 6%
First, we need to calculate the final value in t=10. We are going to use the following formula:
FV= {A*[(1+i)^t-1]}/i
FV= {10000*[(1.06^10)-1]}/0.06= $131807.9494
We can calculate the amount of money to input every year. We need to isolate A:
A= (FV*i)/[(1+i)^n-1]
First, we need to calculate the final value of the $131807.9494
FV= PV*[(1+i)^n]
FV= 131807.9494*1.06)^20= 422725.95
We need (1000000-4227725.95) $577274.05 to reache $1000000
A= (FV*i)/[(1+i)^n-1]
A= (577274.05*0.06)/[(1.06^20)-1]= 15692.9393
<u>X= $15,692.9393</u>
