MHB Computer Company's Break Even Point: 30000 Computers

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The computer company plans to produce 30,000 computers at a selling price of $700 each, with fixed costs of $5,000,000 and total variable costs of $6,000,000. To find the break-even point, the total revenue must equal the sum of fixed and variable costs. The break-even point occurs when revenue from selling the computers matches the total costs, which is calculated as revenue = number of computers sold x selling price. Clarification is sought on the calculation process, with a request for a final answer. The discussion emphasizes understanding the break-even formula rather than simply providing the answer.
Suraphel
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Dear All,
Please help me.
A computer company plans to produce 30000 computer next year. They will sell for \$700 each. The fixed cost of operation care \$5000000 total variable cost are \$6000000. What is the break even point?
 
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at the break even point, revenue - (fixed cost + variable cost) = 0

You are given both fixed and total variable costs ... revenue is number of computers sold time \$700
 
skeeter said:
at the break even point, revenue - (fixed cost + variable cost) = 0

You are given both fixed and total variable costs ... revenue is number of computers sold time \$700

A little bit confused please put the final answer.
Thanks in advance.
 
Suraphel said:
A little bit confused please put the final answer.
Thanks in advance.
What are you confused about? Please let us know.. It'll give us a better idea about how to respond. We are not going to simply post the answer though you have essentially been give the solution already.

-Dan
 
Good morning I have been refreshing my memory about Leibniz differentiation of integrals and found some useful videos from digital-university.org on YouTube. Although the audio quality is poor and the speaker proceeds a bit slowly, the explanations and processes are clear. However, it seems that one video in the Leibniz rule series is missing. While the videos are still present on YouTube, the referring website no longer exists but is preserved on the internet archive...

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