Question

Two answers required. These two functions are equal to each other for goods represented by quasi-linear utility functions. For 10 points each:
[10m] Name these two functions, whose partial derivatives are related by the Slutsky equation.
ANSWER: Marshallian demand function and Hicksian demand function [accept uncompensated demand function for Marshallian demand function; accept compensated demand function for Hicksian demand function; prompt on partial answers]
[10h] Two answers required. When utility is quasi-linear, these quantities are equivalent to consumer surplus. John Hicks introduced these quantities, the change in wealth needed for an agent to reach their original utility after a price change and the change in wealth needed to reach their new utility if a price change occurred.
ANSWER: compensating variation and equivalent variation [or CV and EV; prompt on partial answers]
[10e] These constructs are “vertically parallel” to each other for quasi-linear utility functions. These curves depict bundles of goods for which a consumer does not prefer one over the other.
ANSWER: indifference curves
<Social Science - Social Science - Economics>

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Summary

2024 ARGOS @ Brandeis03/22/2025Y36.6767%0%0%
2024 ARGOS @ Chicago11/23/2024Y613.3383%33%17%
2024 ARGOS @ Christ's College12/14/2024Y36.6767%0%0%
2024 ARGOS @ Columbia11/23/2024Y316.6767%67%33%
2024 ARGOS @ McMaster11/17/2024Y510.0060%20%20%
2024 ARGOS @ Stanford02/22/2025Y316.67100%67%0%
2024 ARGOS Online03/22/2025Y313.3367%67%0%

Data

Moderator Can't Neg me While in AlphaCommunism is Soviet power plus the yassification of the whole country1001020
She Dicer On My Argonaute Till I RNA InterfereSimpson Agonistes: The Crisis of Donut0000
I'd prefer to have the team name be Christensen et al. than anything that Erik cooks up Tensei Shitara Flashcard Data Ken0000
You cannot go to Aarhus to see his peat-brown head / With eyes like ripening fruitThe Only Existing Manuscript from A Clockwork Orange001010
as rational as the square root of two power bottomsRyan Wesley Routh's 10 000 NATO-trained Afghan Quizbowlers0101020