Advertisements
Advertisements
प्रश्न
Relationship among MR, AR and ηd is:
पर्याय
`eta_"d" = "AR"/("AR" - "MR")`
ηd = AR – MR
MR = AR = ηd
AR = `"MR"/eta_"d"`
Advertisements
उत्तर
`eta_"d" = "AR"/("AR" - "MR")`
APPEARS IN
संबंधित प्रश्न
Find the elasticity of supply for the supply function x = 2p2 + 5 when p = 3.
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.
Find the values of x, when the marginal function of y = x3 + 10x2 – 48x + 8 is twice the x.
For the demand function x = `25/"p"^4`, 1 ≤ p ≤ 5, determine the elasticity of demand.
Find the price elasticity of demand for the demand function x = 10 – p where x is the demand p is the price. Examine whether the demand is elastic, inelastic, or unit elastic at p = 6.
Find the elasticity of supply when the supply function is given by x = 2p2 + 5 at p = 1.
Marginal revenue of the demand function p = 20 – 3x is:
If the demand function is said to be inelastic, then:
For the cost function C = `1/25 e^(5x)`, the marginal cost is:
Profit P(x) is maximum when
