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A mattress company has two stores, one in City X and the other in City Z. The company has advertised...

GMAT Two Part Analysis : (TPA) Questions

Source: Official Guide
Two Part Analysis
Verbal - CR
HARD
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A mattress company has two stores, one in City X and the other in City Z. The company has advertised equally in newspapers in both cities, but has advertised twice as much on the radio in City Z as in City X. The two cities have similar populations and economies and the sales at each store have been roughly equal. A consultant claims this shows that the radio advertising has not improved mattress sales.

In the table below, select changes that the company could make in City X and City Z, respectively, that together would probably be most helpful in testing the consultant's claim. Make only two selections, one in each column.

City X

City Z

Double newspaper advertising

Eliminate newspaper advertising

Eliminate radio advertising

Change the content of radio advertising

Add television advertising

Solution

Phase 1: Owning the Dataset

Argument Analysis Table

Text from Passage Analysis
"A mattress company has two stores, one in City X and the other in City Z"
  • What it says: Company operates in two locations
  • What it does: Sets up the comparison scenario
  • Key connections: These are the two variables we'll be comparing
  • Visualization: Store X <-> Store Z
"The company has advertised equally in newspapers in both cities"
  • What it says: Newspaper advertising is the same in both locations
  • What it does: Establishes a controlled variable
  • Key connections: This is NOT the difference between cities
  • Visualization: Newspaper ads: \(\mathrm{X = Z}\)
"but has advertised twice as much on the radio in City Z as in City X"
  • What it says: Radio advertising differs between cities \(\mathrm{(Z = 2X)}\)
  • What it does: Identifies the key variable difference
  • Key connections: This IS the difference being tested
  • Visualization: Radio ads: \(\mathrm{X < Z\ (Z = 2X)}\)
"The two cities have similar populations and economies"
  • What it says: Other factors are controlled/similar
  • What it does: Eliminates alternative explanations
  • Key connections: Rules out demographic differences
  • Visualization: Demographics: \(\mathrm{X ≈ Z}\)
"and the sales at each store have been roughly equal"
  • What it says: Despite different radio advertising, sales are the same
  • What it does: Provides the key observation
  • Key connections: This is what leads to the consultant's conclusion
  • Visualization: Sales: \(\mathrm{X = Z}\)
"A consultant claims this shows that the radio advertising has not improved mattress sales"
  • What it says: Radio advertising is ineffective
  • What it does: States the conclusion to be tested
  • Key connections: Based on equal sales despite unequal radio advertising
  • Visualization: \(\mathrm{More\ radio ≠ More\ sales}\)

Argument Structure

  • Main conclusion: Radio advertising has not improved mattress sales
  • Supporting evidence: City Z has twice as much radio advertising but equal sales
  • Key assumption: The current advertising mix allows us to isolate radio's effect
  • Logical flow: Different radio advertising → Same sales → Radio doesn't work

Phase 2: Question Analysis & Prethinking

Understanding What Each Part Asks

We need to select changes for:

  • Part 1 (City X): A change that helps test the consultant's claim
  • Part 2 (City Z): A change that helps test the consultant's claim
  • Key insight: The two changes must work together to create a valid test

Question Type and Prethinking

This is asking for changes that would test a claim. To test whether radio advertising works, we need to:

  • Isolate the effect of radio advertising
  • Remove confounding variables
  • Create a cleaner comparison between the cities

Specific Prethinking for Each Part

For both cities: The best test would be to eliminate the newspaper advertising (which is currently equal) to see if the difference in radio advertising alone creates a difference in sales. This would:

  • Remove the confounding variable (newspapers)
  • Leave only radio advertising as the marketing difference
  • Allow us to see if City Z's doubled radio advertising actually drives more sales

Phase 3: Answer Choice Evaluation

Evaluating Each Choice

"Double newspaper advertising"

  • What it says: Increase newspaper ads to twice the current level
  • For testing the claim: This adds more confounding variables rather than isolating radio's effect
  • Not optimal for either city

"Eliminate newspaper advertising"

  • What it says: Stop all newspaper advertising
  • For testing the claim: This removes the equal variable, leaving only radio advertising differences
  • Strong candidate for both cities - creates the cleanest test

"Eliminate radio advertising"

  • What it says: Stop all radio advertising
  • For testing the claim: This would test if radio has any effect, but doesn't test the consultant's specific claim about the current situation
  • Could work but less direct than eliminating newspapers

"Change the content of radio advertising"

  • What it says: Keep radio advertising but modify the message
  • For testing the claim: Introduces a new variable (content quality) that complicates the test
  • Not optimal for testing the original claim

"Add television advertising"

  • What it says: Begin TV advertising
  • For testing the claim: Adds another confounding variable
  • Makes the test less clear, not more clear

The Correct Answers

  • For Part 1 (City X): Eliminate newspaper advertising
  • For Part 2 (City Z): Eliminate newspaper advertising

By eliminating newspaper advertising in both cities, we create a situation where:

  • City X has only its baseline radio advertising
  • City Z has only its doubled radio advertising
  • If sales remain equal → consultant is correct (radio doesn't work)
  • If City Z sales increase → consultant is wrong (radio does work)

Common Traps to Highlight

Why not eliminate radio advertising?

  • This seems logical but actually tests a different question (whether current radio advertising has any effect at all)
  • We want to test the consultant's specific claim about the current radio advertising levels

Why not change strategies differently in each city?

  • Making different changes in each city introduces new variables
  • We want both cities to make the same change to maintain a controlled comparison

Why not add more advertising?

  • Adding advertising (newspaper, TV) creates more confounding variables
  • We need to simplify, not complicate, to isolate radio's effect
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