8:18
434: The Notion of Non-negative Orthant | n-dimensional Euclidean Space
RESEARCH MADE EASY WITH HIMMY KHAN
11:11
435: The #Convex #Sets
4:59
436: The Consumption Set: X | the Feasible Set: B
9:29
437: #Binary #Relation | #Preference Relation
7:58
438: The #Utility #Function
14:03
439: The #Consumer's #Problem
12:06
440: The #Indirect #Utility #Function
13:10
441: The #Expenditure #Function and Its #Derivation
12:41
442: The #Marginal #Rate of #Substitution (MRS) and the #Marginal #Utilities (MUs)
11:37
443: #Shephard's #Lemma and #Roy's #Identity
16:59
444: #Consumer #Choice and #Duality
10:59
445: #Gross #Substitutes, Gross #Complements #Net Substitutes and Net Complements
24:57
446: Linking #Marshallian and #Hicksian #Demand #Functions | #Consumption #Duality
6:34
447: Using #Change in #Income to Classify Goods
11:02
448: #Effects of #Changes in a #Good's #Price on #Consumption of that Good
23:29
449: Compensated & Uncompensated Demand Functions | Normal vs Giffen Good | Superior & Inferior good
9:47
450: Hicksian Decomposition of a Price Change
15:40
451: The Fundamental Law of Demand Theory | The Slutsky Equation
9:50
452: Engel Aggregation || Cournot Aggregation
13:04
453: #CD and #CES #Utility and #Demand #Functions
22:34
454: #Numerical #Examples in #Consumer #Theory
14:10
455: How Can We Prove #Mathematically that #Demand #Curves are #Negatively #Sloped?
10:35
456 Derivation of the Demand Functions from the Stone Geary Utility Function
12:29
457: #Convex ad #Concave #Functions When y = f(x)
5:25
458: Convex and Concave Functions when Z = f(x,y)
22:32
459: A Comprehensive Lecture on Quasi-concave and Quasi-convex Functions
16:14
460: Some #Mathematical #Concepts that are Widely Used in #Microeconomic #Theory
16:30
461: Producer Theory: An Introduction
24:42
462: #Production #Functions, #MRTS, and #Elasticity of #Substitution
19:04
463: Four Different Types of Production Functions
10:29
464: Derivation of MRTS and Elasticity of Substitution in CD and CES Production Functions
9:02
465: Derivation of Elasticity of Substitution for CD PF A Numerical Example
17:38
466: Prove that Elasticity of Substitution is Constant in CES Production Function
7:38
467: #Homogeneous #Function | #Microeconomics | #mathematical_economics
11:22
468: #Homothetic #Functions | #Microeconomics | #Mathematical_Economics
23:58
469: The #Theory of #Production at a #Glance
7:57
470: Can we derive #Cost and #Profit #Functions for #Cobb #Douglas #Production #Function
