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Average fixed cost of the cost function C(x) = 2x3 + 5x2 – 14x + 21 is:

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प्रश्न

Average fixed cost of the cost function C(x) = 2x3 + 5x2 – 14x + 21 is:

विकल्प

  • `2/3`

  • `5/x`

  • `- 14/x`

  • `21/x`

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उत्तर

`21/x`

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Applications of Differentiation in Business and Economics
  क्या इस प्रश्न या उत्तर में कोई त्रुटि है?
अध्याय 6: Applications of Differentiation - Exercise 6.6 [पृष्ठ १५४]

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सामाचीर कलवी Business Mathematics and Statistics [English] Class 11 TN Board
अध्याय 6 Applications of Differentiation
Exercise 6.6 | Q 1 | पृष्ठ १५४

संबंधित प्रश्न

A firm produces x tonnes of output at a total cost of C(x) = `1/10x^3 - 4x^2 - 20x + 7` find the

  1. average cost
  2. average variable cost
  3. average fixed cost
  4. marginal cost and
  5. marginal average cost.

The total cost of x units of output of a firm is given by C = `2/3x + 35/2`. Find the

  1. cost when output is 4 units
  2. average cost when output is 10 units
  3. marginal cost when output is 3 units

The demand curve of a commodity is given by p = `(50 - x)/5`, find the marginal revenue for any output x and also find marginal revenue at x = 0 and x = 25?


The demand function of a commodity is p = `200 - x/100` and its cost is C = 40x + 120 where p is a unit price in rupees and x is the number of units produced and sold. Determine

  1. profit function
  2. average profit at an output of 10 units
  3. marginal profit at an output of 10 units and
  4. marginal average profit at an output of 10 units.

The demand and cost functions of a firm are x = 6000 – 30p and C = 72000 + 60x respectively. Find the level of output and price at which the profit is maximum.


The cost function of a firm is C = x3 – 12x2 + 48x. Find the level of output (x > 0) at which average cost is minimum.


The total cost function for the production of x units of an item is given by C = 10 - 4x3 + 3x4 find the

  1. average cost function
  2. marginal cost function
  3. marginal average cost function.

Find out the indicated elasticity for the following function:

p = xex, x > 0; ηs


Marginal revenue of the demand function p = 20 – 3x is:


If the demand function is said to be inelastic, then:


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