Van Westendorp Price Sensitivity Meter Analysis
Accepted Price Range: 3 - 6
Indifference Price Point: 4.426667
Optimal Price Point: 3.99971
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353 cases with individual price preferences were analyzed (unweighted data).
Van Westendorp Price Sensitivity Meter Analysis
Accepted Price Range: 2.19 - 4
Indifference Price Point: 2.997403
Optimal Price Point: 3.2
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277 cases with individual price preferences were analyzed (unweighted data).
The Price Sensitivity Meter method for the analysis of consumer price preferences was proposed by the Dutch economist Peter van Westendorp in 1976 at the ESOMAR conference. It is a survey-based approach that has become one of the standard price acceptance measurement techniques in the market research industry and is still widely used for during early-stage product development.
Price acceptance and price sensitivity are measured in van Westendorp’s approach by four open-ended survey questions:
-At which price on this scale are you beginning to experience … (test-product) as cheap? -At which price on this scale are you beginning to experience … (test-product) as expensive? -At which price on this scale you are beginning to experience … (test-product) as too expensive – so that you would never consider buying it yourself? -At which price on this scale you are beginning to experience … (test-product) as too cheap – so that you say “at this price the quality cannot be good”?
Respondents with inconsistent price preferences (e.g. “cheap” price larger than “expensive” price) are usually removed from the data set. This function has built-in checks to detect invalid preference structures and removes those respondents from the analysis by default.
To analyze price preferences and price sensitivity, the method uses cumulative distribution functions for each of the aforementioned price steps (e.g. “how many respondents think that a price of x or more is expensive?”). By convention, the distributions for the “too cheap” and the “cheap” price are inverted. This leads to the interpretation “how many respondents think that a price of up to x is (too) cheap?”.
The interpretation is built on the analysis of the intersections of the four cumulative distribution functions for the different prices (usually via graphical inspection). The original paper describes the four intersections as follows:
Besides those four intersections, van Westendorp’s article advises to analyze the cumulative distribution functions for steep areas which indicate price steps.