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A company manufactures cassettes and its...

A company manufactures cassettes and its cost and revenue functions are `C(x) = 26000 + 30x` and `R(x) = 43x` respectively, where x is number of cassettes produced and sold in a week.How many cassettes must be sold per week to realise some profit.

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The correct Answer is:
More than 2000 cassettes
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Maximum profit: An barrels manufacturer can produce up to 300 barrels per day. The profit made from the sale of these barrels can be modelled by the function P(x) = -10x^(2) +3500x -66000 where P(x) is the profit in rupees and x is the number of barrels made and sold. Based on this model answer the following questions: What is the profit/loss if 400 barrels are produced

Maximum profit: A barrels manufacturer can produce up to 300 barrels per day. The profit made from the sale of these barrels can be modelled by the function P(x) = -10x^(2) +3500x -66000 where P(x) is the profit in rupees and x is the number of barrels made and sold. Based on this model answer the following questions: When no barrels are produce what is a profit loss?

Maximum profit: An barrels manufacturer can produce up to 300 barrels per day. The profit made from the sale of these barrels can be modelled by the function P(x) = -10x^(2) +3500x -66000 where P(x) is the profit in rupees and x is the number of barrels made and sold. Based on this model answer the following questions: What is the profit/loss if 175 barrels are produced

CBSE COMPLEMENTARY MATERIAL-LINEAR INEQUALITIES-SHORT ANSWER TYPE QUESTIONS
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