In a recent study, Piff, Kraus, Côté, Cheng, and Keltner (2010) found that people from lower socioeconomic classes tend to display greater prosocial behavior than their higher-class counterparts. In one part of the study, participants played a game with an anonymous partner. Part of the game involved sharing points with the partner. The lower economic class participants were significantly more generous with their points compared with the upper-class individuals. Results similar to those found in the study, show that n = 12 lower-class participants shared an average of M = 5.2 points with SS = 11.91, compared to an average of M = 4.3 with SS = 9.21 for the n = 12 upper-class participants. a. Are the data sufficient to conclude that there is a significant mean difference between the two economic populations? Use a two-tailed test with a = .05. b. Construct an 80% confidence interval to estimate the size of the population mean difference.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.5: Interpreting Data
Problem 1C
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In a recent study, Piff, Kraus, Côté, Cheng, and
Keltner (2010) found that people from lower socioeconomic classes tend to display greater prosocial
behavior than their higher-class counterparts. In one
part of the study, participants played a game with an
anonymous partner. Part of the game involved sharing
points with the partner. The lower economic class
participants were significantly more generous with
their points compared with the upper-class individuals. Results similar to those found in the study, show
that n = 12 lower-class participants shared an average
of M = 5.2 points with SS = 11.91, compared to an
average of M = 4.3 with SS = 9.21 for the n = 12
upper-class participants.
a. Are the data sufficient to conclude that there is a
significant mean difference between the two economic populations? Use a two-tailed test with
a = .05.
b. Construct an 80% confidence interval to estimate
the size of the population mean difference.

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