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Psychology
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Psychology Gateways Study Set 3
Quiz 8: Cognition, Language, and Creativity
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Question 221
Multiple Choice
Problem-solving strategies that reduce the number of steps necessary to solve a problem are called
Question 222
Multiple Choice
After working to solve a problem for three hours, Larry has just about "given up" until he suddenly realizes the "perfect" solution and wonders why he did not think of it sooner. Larry has just experienced
Question 223
Multiple Choice
"Try working backward from the desired goal to the starting point or current state." This advice describes a
Question 224
Multiple Choice
According to Psychologist Janet Davidson, the three abilities involved in insight are
Question 225
Multiple Choice
A "rule of thumb" that reduces the number of alternatives thinkers must consider is called a(n)
Question 226
Multiple Choice
Amateurs become accomplished experts in their fields when they are able to base their solutions on
Question 227
Multiple Choice
Although Gabe knows the answer to the algebra problem, he cannot seem to work out the steps and reach his desired goal. So, Gabe tries working backward from the answer to the starting point. This strategy describes a
Question 228
Multiple Choice
A student takes a multiple-choice test by reading the stem of each item, looking for key words, and generating a tentative response before looking at the responses. This helps the student narrow down the possible answers. This student is using
Question 229
Multiple Choice
Regarding heuristics, which of the following statements is FALSE?
Question 230
Multiple Choice
As you are driving to your friend's new apartment, you realize that you forgot the address of the apartment building. You know that the apartment is north of his old apartment. As you drive down the street where his old apartment is, you begin looking at the signs: Azalea Drive, Oak Circle, Peach Tree Street, and Sycamore Drive. You remember that the apartment is on a Drive, not a street or circle, which narrows down the possibilities and illustrates your use of
Question 231
Multiple Choice
When problem solving, if you cannot reach a goal directly, try to identify an intermediate goal or subproblem that at least gets you closer. This advice best illustrates the use of a(n)
Question 232
Multiple Choice
Which of the following is another example of trial and error thinking that may work if the number of alternatives is small and involves trying possible solutions in a more or less arbitrary or unsystematic order?