Home
Class 12
MATHS
The demand function of a certain commodi...

The demand function of a certain commodity is given by `p= 1000 - 25 x+x^(2)` where `0le x le20` . Find the price per unit and total revenue from the sale of 5 units.

Text Solution

Verified by Experts

The correct Answer is:
`(p)_(x=5)= Rs 900; (R(x))_(x=5)= Rs 4500`
Promotional Banner

Topper's Solved these Questions

  • MODEL TEST PAPER-16

    ICSE|Exercise SECTION -B (65 MARKS)|10 Videos
  • MODEL TEST PAPER-12

    ICSE|Exercise SECTION-C |10 Videos
  • MODEL TEST PAPER-5

    ICSE|Exercise Section -C|10 Videos

Similar Questions

Explore conceptually related problems

The demand function for a particular commodity is y=15e^(-x/3)," for "0 le x le 8 , where y is the price per unit and x is the number of units demanded. Determine the price and quantity for which revenue is maximum.

The demand function of a monopolists is given x=100-4p. Find the price at which MR=0.

The demand function for a certain product is represented by p = 200 + 20 x - x^(2) (in rupees). Obtain the marginal revenue when 10 units are sold.

2 le 3x - 4 le 5 find x

The demand function of an output is x=106-2p , where x is the output and p is the price per unit and average cost per unit is 5 + (x)/(50) . Determine the number of units for maximum profit

If the cost function of a certain commodity is C(x)=2000+ 50x-(1)/(5)x^(2) then the average cost of producing 5 units is

The demand function of a monopolist is given by x = 100 - 4p. The quantity at which MR (marginal revenue) = 0 will be

The demand function is x = (24 - 2p)/(3) , where x is the number of units demanded and p is the price per unit. Find the revenue function R in terms of p.

If the demand function for a product is p=(80-pi)/(4) , where x is the number of units and p is the price per unit, the value of x for which the revenue will be maximum is

The marginal revenue function of a commodity is MR = 9 + 2x - 6x^(2) , find the total revenue function.