Understanding Psychology (10th Ed)


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Understanding Psychology

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1. FACET, DOUBT, THICK, NAIVE, ANVIL
2. The screwdriver is tied to one of the
strings. This makes a pendulum that can
be swung to reach the other string.
2. racket; buy
2.
a. Arrangement problems
1. Fill jar A; empty into jar B once and into jar C twice.
What remains in jar A is 11 ounces
c. Transformation problems
1. 7
b. Problems of inducing structure
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Stack one coin 
in the vertical 
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Move one 
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feL82795_ch08_240-275.indd Page 254 8/18/10 5:45 PM user-f464
feL82795_ch08_240-275.indd Page 254 8/18/10 5:45 PM user-f464


 
Module 24 
Problem Solving 
255
Production: 
Generating Solutions
After preparation, the next stage in problem solving is the production of possible 
solutions. If a problem is relatively simple, we may already have a direct solution 
stored in long-term memory, and all we need to do is retrieve the appropriate infor-
mation. If we cannot retrieve or do not know the solution, we must generate pos-
sible solutions and compare them with information in long- and short-term memory. 
At the most basic level, we can solve problems through trial and error. Thomas 
Edison invented the lightbulb only because he tried thousands of different kinds of 
materials for a fi lament before he found one that worked (carbon). The diffi culty with 
trial and error, of course, is that some problems are so complicated that it would take 
a lifetime to try out every possibility. For example, according to some estimates, there 
are some 10 
120
possible sequences of chess moves (Fine & Fine, 2003). 
In place of trial and error, complex problem solving often involves the use of 
heuristics, cognitive shortcuts that can generate solutions. Probably the most fre-
quently applied heuristic in problem solving is a
 means-ends analysis 
,
which 
involves repeated tests for differences between the desired outcome and what 
currently exists. Consider this simple example (Newell & Simon, 1972; Huber, Beck-
mann, & Herrmann, 2004; Chrysikou, 2006):
I want to take my son to preschool. What’s the difference between what I have and 
what I want? One of distance. What changes distance? My automobile. My automobile 
won’t work. What is needed to make it work? A new battery. What has new batteries? 
An auto repair shop. . . .
In a means-end analysis, each step brings the problem solver closer to a resolution. 
Although this approach is often effective, if the problem requires indirect steps that 
temporarily increase the discrepancy between a current state and the solution, means-ends 
means-ends analysis
Involves 
repeated tests for differences between 
the desired outcome and what 
currently exists.
FIGURE 6 
A decision often is aff ected by the way a problem is framed. In this case, most 
would choose radiation over surgery, despite similar results.
Problem: Surgery or radiation?
Far more patients choose surgery 
Far more patients choose radiation 
Surgery: 
Of 100 people having surgery, 90 live through the 
post-operative period, 68 are alive at the end of the first 
year, and 34 are alive at the end of five years.
Radiation: 
Of 100 people having radiation therapy, all live 
through the treatment, 77 are alive at the end of one year, 
and 22 are alive at the end of five years.
Surgery: 
Of 100 people having surgery, 10 die during 
surgery, 32 die by the end of the first year, and 66 die by 
the end of five years.
Radiation: 
Of 100 people having radiation therapy, none 
die during the treatment, 23 die by the end of one year, 
and 78 die by the end of five years.

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