Background-- part of a business proposal discusses the history of a product, service, or company with a focus on the relationship between the writer and a potential buyer
What is business proposals?
Effective business proposals are built around a great idea or solution. While you may be able to present your normal product, service, or solution in an interesting way, you want your document and its solution to stand out against the background of competing proposals.
An effective business proposal:
informs and persuades efficiently. It features many of the common elements of a report, but its emphasis on persuasion guides the overall presentation.
How do you introduce a business proposal?
You should write the introduction to your proposal first, quickly summarizing all sections of the business plan. It should also be the last part of the plan you work on. The overview in the introduction will help you to know what to cover as you write all parts of the business plan in greater detail.
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Answer:
Budget expenditure part
B.H. No. Budget heads Annual Appropriation of Budget
22311 Office expenses 58,000
22121 Rental charges 30,000
22711 Miscellaneous expenses 11,000
29311 Furniture 1,50,000
Based on the time it takes Leo when he uses two machines, the length of time it will take if the large copier is broken is <u>75 minutes. </u>
<h3>How long will it take if the large copier is broken?</h3><h3 />
This can be found by the formula:
= 1 / ( (1 / time taken with both copiers) - (1 / time taken with large copier) )
Solving gives:
= 1 / ( ( 1 / 30) - (1 / 50))
= 1 / (1 / 75)
= 75 minutes
Find out more on budget reports at brainly.com/question/25812320.
Answer:
Profit Maximising Quantity = 775
Explanation:
Price P = 35 - 0.02Q
Total Revenue TR = Price x Quantity = P X Q
= (35 - 0.02Q)(Q) = 35Q - 0.02Q^2
Total Cost TC = 8000 + 4Q
Profit = TR - TC
[35Q - 0.02Q^2] - [8000+4Q] = 35Q - 0.02Q^2 - 8000 - 4Q
Profit Function = - 0.02Q^2 + 31Q - 8000
To find out profit maximising Quantity , we will differentiate Profit Function with respect to Q & equate it to 0.
dTR/ dQ = -0.04Q + 31 = 0
Q = 31/0.04 = 775
To verify whether 775 is profit maximising Q, we will do second derivative & check that it is negative.
d^2TR/ dQ^2 = -0.04 i.e < 0 (negative)
So 775 is profit maximising quantity
<u>Solution and Explanation:</u>
The following guidelines as per the previously issued FASB statements of the Financial Accounting Standards, and APB Opinions, or the accounting research bulletins and the staff positions.
<u>The appropriate match for the each of the pronouncement is as follows:
</u>
1. E (Interpretations)
2. C (Technical Bulletins)
3. B (Opinions)
4. D (Statements of Financial Accounting Concepts)
5. G (Accounting Research Bulletins)
6. A (The statements of the Financial Accounting Standards)
7. F (The Staff Positions)
