Advertisements
Advertisements
प्रश्न
Marginal revenue of the demand function p = 20 – 3x is:
पर्याय
20 – 6x
20 – 3x
20 + 6x
20 + 3x
उत्तर
20 – 6x
APPEARS IN
संबंधित प्रश्न
The total cost of x units of output of a firm is given by C = `2/3x + 35/2`. Find the
- cost when output is 4 units
- average cost when output is 10 units
- marginal cost when output is 3 units
Find the elasticity of demand in terms of x for the following demand laws and also find the value of x where elasticity is equal to unity.
p = (a – bx)2
Show that MR = p`[1 - 1/eta_"d"]` for the demand function p = 400 – 2x – 3x2 where p is unit price and x is quantity demand.
For the demand function p = 550 – 3x – 6x2 where x is quantity demand and p is unit price. Show that MR =
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
- profit function
- average profit at an output of 10 units
- marginal profit at an output of 10 units and
- marginal average profit at an output of 10 units.
Find the equilibrium price and equilibrium quantity for the following functions.
Demand: x = 100 – 2p and supply: x = 3p – 50.
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.
Find out the indicated elasticity for the following function:
p = xex, x > 0; ηs
Find out the indicated elasticity for the following function:
p = `10 e^(- x/3)`, x > 0; ηs
Profit P(x) is maximum when