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4. Assume that Q= (1/3)L3-10L -21L represents short run production function in which only labor is variable input. Then

a) Find the number of labor employed where TPL is maximum. 

b) Find the number of labor employed where APL is equal to MPL 

c) Find the number of labor employed when APL is maximum 

d) Find the number of labor employed when MPL is maximum 

e) Find stages of production 




During the Covid-19 pandemic, the Ayurvedic medicines have an inelastic demand and electronic devices have an elastic demand. Imagine that technological advancement doubles the supply of both products (i.e. quantity supplied at each price is twice as it was earlier) [2.5*2 = 5] i. What will be the equilibrium price and quantity in each market? ii. Which product experiences a larger change in price and which product experiences larger change in quantity.


Production function of a firm is given as X=0.5 L ^0.5 K^0.5 price of labor and capital are 5$ and 10$ respectively the firm has a constant cost out lay of $600 find the combination of labor and capital that maximize the farm output and the maximum outputs?


In addition to study environment, which factors do you think should ideally be held constant in a model of the relationship between study hours and final grade?



What is microeconomis

Assume compnay ABC faces the following total revenue and cost function TR=8Q and TC=Q2+4Q+2.find the maximum level of output and profit


Find the elasticity of sustitution for the production function Q=√LK

given an estimated demand function for avocados

of Q = 104 - 40p + 20pt + 0.01Y, show how

the demand curve shifts as per capita income, Y,

increases by $1,000 a year. Illustrate this shift in




*1.4 Suppose that the demand function for movies

is Q1 = 120 - p for college students and

Q2 = 60 - 0.5p for other town residents. What is

the town’s total demand function (Q = Q1 + Q2 as

a function of p)? Carefully draw a figure to illustrate

your answer.


am. M



*1.4 Suppose that the demand function for movies



is Q1 = 120 - p for college students and



Q2 = 60 - 0.5p for other town residents. What is



the town’s total demand function (Q = Q1 + Q2 as



a function of p)? Carefully draw a figure to illustrate



your answer.