Maximize profits by oligopoly
An oligopoly will maximize profits when this produces where: (w) MR > MC. (x) MR = MC. (y) TR = TC. (z) MR > P. Can anybody suggest me the proper explanation for given problem regarding Economics generally?
An oligopoly will maximize profits when this produces where: (w) MR > MC. (x) MR = MC. (y) TR = TC. (z) MR > P.
Can anybody suggest me the proper explanation for given problem regarding Economics generally?
The demand for Toyota Corollas will rise in response to: (i) Higher prices for Honda Civics. (ii) The decrease in price of steel. (iii) Honda offering enormous discounts to probable buyers. (iv) Technological progress for designing a car. (v) Higher safety ratings for
From 1976 year, after adjusting income for taxes and transfers, the relative income group which, according to the Department of the Census, which has decreased most markedly like a percentage of the U.S. population ha
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Oligopolists enter within formal or informal arrangements to fix prices within attempts to: (1) stabilize prices to customers. (2) compete more effectively along with foreign competitors. (3) reduce the price elasticity of market demand. (4) max
An asset’s associate “liquidity” is inversely measured through the: (w) transaction costs in dealing within the asset as a proportion of the market price of the asset. (x) time it takes to convert this to cash. (y) “backing&rdq
Most monopolists whom continue to operate in the long run are capable to charge a price as: (w) greater than minimum average total costs [ATC]. (x) less than MR. (y) less than marginal costs [MC]. (z) less than which of a pure competitor along with si
is the price in the "law of demand" a relative price or an absolute price
When doubling your viewing of soap operas to sixteen hours per week causes your IQ score to reduce from a genius level of 140 to a sluggish 70, your TV elasticity of brain power is possibly: (i) -1.0. (ii) +1.0. (iii) -2.0. (iv) 2.0. (v) -0.5. Q : Define linear consumption function Linear consumption function: It is a consumption function that is given on the basis of steady marginal propensity to consume. C = c + bY Here c = aut
Linear consumption function: It is a consumption function that is given on the basis of steady marginal propensity to consume. C = c + bY Here c = aut
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