CHAPTER TEST MIDTERMS (PSYCH STATS) Flashcards
(116 cards)
CHAPTER 5
- What location in a distribution corresponds to z= -3.00?
a. Above the mean by 3 points.
b. Above the mean by a distance equal to three standard deviations.
c. Below the mean by 3 points.
d. Below the mean by a distance equal to three standard deviations.
d. Below the mean by a distance equal to three standard deviations.
CHAPTER 5
- For a population with m=90 and s=12, what is the z-score corresponding to X=102?
a. +0.50
b. +1.00
c. +1.20
d. +12.00
b. +1.00
CHAPTER 5
- For a sample with M= 72 and s= 4, what is the X value corresponding to z= -2.00?
a. X=70
b. X=68
c. X=64
d. X=60
c. X=64
CHAPTER 5
- In a population with m=70, a score of X=68 corresponds to a z-score of z=-0.50. What is the population standard deviation?
a. 1
b. 2
c. 4
d. Cannot be determined without additional information.
c. 4
CHAPTER 5
- In a sample with a standard deviation of s=4, a score of X=64 corresponds to z=-0.50. What is the sample mean?
a. M=62
b. M=60
c. M=66
d. M=68
c. M=66
CHAPTER 5
- In a population of scores, X= 50 corresponds to z= +2.00 and X= 35 corresponds to z= -1.00. What is the population mean?
a. 35
b. 40
c. 37.5
d. 45
b. 40
CHAPTER 5
- In a sample, X=70 corresponds to z= +2.00 and X=65 corresponds to z=+1.00. What are the sample mean and standard deviation?
a. M=60 and s= 5
b. M=60 and s=10
c. M=50 and s=10
d. M=50 and s=5
a. M=60 and s= 5
CHAPTER 5
- A population with m=90 and s= 20 is transformed into z-scores. After the transformation, what is the mean for the population of z-scores?
a. m=80
b. m=1.00
c. m=0
d. Cannot be determined from the information given.
c. m=0
CHAPTER 5
- A sample with a mean of M=70 and a standard deviation of s=15 is being transformed into z-scores. After the transformation, what is the standard deviation for the sample of z-scores?
a. 0
b. 1
c. n=-1
d. n
b. 1
CHAPTER 5
- Which of the following is an advantage of transforming X values into z-scores?
a. All negative numbers are eliminated.
b. The distribution is transformed to a normal shape.
c. All scores are moved closer to the mean.
d. Dissimilar distributions can be compared.
d. Dissimilar distributions can be compared.
CHAPTER 5
- Last week Sarah had exams in math and Spanish. On the math exam, the mean was m=30 with s= 5, and Sarah had a score of X= 45. On the Spanish exam, the mean was m= 60 with s= 6, and Sarah had a score of X= 65. For which class should Sarah expect the better grade?
a. Math
b. Spanish
c. The grades should be the same because the two exam scores are in the same location.
d. There is not enough information to determine which is the better grade.
a. Math
CHAPTER 5
- A set of scores has a mean of m= 63 and a standard deviation of s= 8. If these scores are standardized so that the new distribution has m= 50 and s= 10, what new value would be obtained for a score of X= 59 from the original distribution?
a. The score would still be X= 59.
b. 45
c. 46
d. 55
b. 45
CHAPTER 5
- A distribution with m=35 and s=8 is being standardized so that the new mean and standard deviation will be m=50 and s=10. When the distribution is standardized, what value will be obtained for a score of X=39 from the original distribution?
a. X=54
b. X=55
c. X=1.10
d. Impossible to determine without more information.
b. X=55
CHAPTER 5
- Using z-scores, a sample with M=37 and s=6 is standardized so that the new mean is M=50 and s= 10. How does an individual’s z-score in the new distribution compare with his/her z-score in the original sample?
a. New z= old z+13
b. New z= (10/6)(old z)
c. New z= old z
d. Cannot be determined with the information given.
c. New z= old z
CHAPTER 5
- For the past 20 years, the high temperature on April 15 has averaged m=60 degrees with a standard deviation of s=4. Last year, the high temperature was 75 degrees. Based on this information, last year’s temperature on April 15 was
a. a little above average
b. far above average
c. above average, but it is impossible to describe how much above average
d. There is not enough information to compare last year with the average.
b. far above average
CHAPTER 5
- A score of X=75 is obtained from a population. Which set of population parameters would make X=75 an extreme, unrepresentative score?
a. m=65 and s=8
b. m=65 and s=3
c. m=70 and s=8
d. m=70 and s=3
b. m=65 and s=3
CHAPTER 5
- Under what circumstances would a score that is 20 points above the mean be considered an extreme score?
a. When the mean is much larger than 20.
b. When the standard deviation is much larger than 20.
c. When the mean is much smaller than 20.
d. When the standard deviation is much smaller than 20.
d. When the standard deviation is much smaller than 20.
CHAPTER 6
- An introductory psychology class with n=44 students has 20 freshmen, 14 sophomores, 2 juniors, and 8 seniors. If one student is randomly selected from this class, what is the probability of getting a sophomore?
a. 8/24
b. 20/24
c. 20/44
d. 14/44
d. 14/44
CHAPTER 6
- A jar contains 10 Snickers bars and 20 Hershey bars. If one candy bar is se- lected from this jar, what is the probability that it will be a Snickers bar?
a. 1/30
b. 1/20
c. 10/30
d. 10/20
c. 10/30
CHAPTER 6
- Random sampling requires sampling with replacement. What is the goal of sampling with replacement?
a. It ensures that every individual has an equal chance of selection.
b. It ensures that the probabilities stay constant from one selection to the next.
c. It ensures that the same individual is not selected twice.
d. All of the other options are goals of sampling with replacement.
b. It ensures that the probabilities stay constant from one selection to the next.
CHAPTER 6
- What is the probability of randomly selecting a z-score greater than z=0.25 from a normal distribution?
a. 0.5987
b. 0.4013
c. -0.5987
d. -0.4013
b. 0.4013
CHAPTER 6
- In a normal distribution, what z-score value separates the highest 90% of the scores from the rest of the distribution?
a. z=1.28
b. z=-1.28
c. z=0.13
d. z=-0.13
b. z=-1.28
CHAPTER 6
- In a normal distribution, what z-score value separates the lowest 20% of the distribution from the highest 80%?
a. z=0.20
b. z=0.80
c. z=0.84
d. z=-0.84
d. z=-0.84
CHAPTER 6
- The population of SAT scores forms a normal distribution with a mean of m= 500 and s= 100. What proportion of the population consists of individuals with SAT scores higher than 400?
a. 0.1587
b. 0.8413
c. 0.3413
d. -0.1587
b. 0.8413