Home
Class 12
MATHS
The cost function of a firm is given by ...

The cost function of a firm is given by `C(x) = 1500 + 25x + x^2/(10)` . Then the marginal cost of the firm MC(x) will be :

A

`1500 + x/5`

B

`(-1500)/(x^2) + 1/(10)`

C

`25 - x/5`

D

`25 + x/5`

Text Solution

Verified by Experts

Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • QUESTION PAPER 2022 TERM 1

    ICSE|Exercise SECTION B|8 Videos
  • PROBABILITY

    ICSE|Exercise MULTIPLE CHOICE QUESTIONS |82 Videos
  • QUESTION PAPER-2018

    ICSE|Exercise Section -C|8 Videos

Similar Questions

Explore conceptually related problems

The total cost function is given by C(x) = 2x^(3)-3.5x^(2) +x . Find the marginal average cost function.

The total cost function of x units is given by C(x) = sqrt(6 x + 5) + 2500 . Show that the marginal cost decreases as the output x increases

Knowledge Check

  • If the total cost function is given by C(x) = 10x - 7x^(2) + 3x^(3) , then the marginal average cost

    A
    `10-14x+9x^(2)`
    B
    `10-7x+3x^(2)`
    C
    `-7+6x`
    D
    `-14+18x`
  • Similar Questions

    Explore conceptually related problems

    The total cost C (x) in Rupees associated with the production of x units of an item is given by C (x)= 0.007 x^3- 0.003 x^2 +15x+ 4000 . Find the marginal cost when 17 units are produced.

    The revenus function is given by R (x) = 100 x -x ^(2) -x ^(3) . Find Marginal revenue function.

    If C(x)=200x-5x^(2)+(x^(2))/(3) , then find the marginal cost (MC)

    The total cost C(x) in Rupees, associated with the production of x units of an item is given by C(x)=0. 005 x^3-0. 02 x^2+30 x+5000 . Find the marginal cost when 3 units are produced, where by marginal cost we mean the instantaneous rate of change

    The total cost C(x) in Rupees, associated with the production of x units of an item is given by C(x)=0. 005 x^3-0. 02 x^2+30 x+5000 . Find the marginal cost when 3 units are produced, where by marginal cost we mean the instantaneous rate of change of total cost at any level of output.

    If the total cost function for a manufacturer is given by C(x)= (500)/(sqrt(2x + 25)) + 5000 , find marginal cost function.

    The cost function of a firm per-day for x units is given by C(x)= 3000+ 271 x +( x^(3))/(6), whereas the revenue function is given by R(x) = 3300 + 1000x – (x^(3))/(6),0 lt xlt 30 . Calculate: (i) the number of units that maximize the profit (ii) the profit per unit when the maximum profit level been achieved.