Module 4 Flashcards
The range of the theoretical normal curve is A) Unlimited B) 6S C) 5S D) 4S
A) Unlimited
Which is not a property of the normal curve?
A) It is unimodal
B) Its mean may take various values
C) Its standard deviation may take several values
D) None of the above
D) None of the above
A z score in a given distribution is -.5. If the mean of this distribution is 130 and the standard deviation is 20, the equivalent raw score in that distribution is
A) 129.5
B) 120
C) 110
D) Cannot be determined without further information
B) 120
A z score in a given distribution is -2. If the distribution is normal and its mean is 40, the equivalent raw score in that distribution
A) Is 38
B) Is 20
C) Lies above 40
D) Cannot be determined without further information
D) Cannot be determined without further information
College Board scores have a mean of 500 and a standard deviation of 100. On this scale, a score of 450 is the equivalent of A) z = -1 B) z = -0.5 C) z = 0 D) None of the above
B) z = -0.5
If a set of raw scores is positively skewed, the set of z scores derived from them will be
A) Positively skewed
B) Very close to a normal distribution, but slightly positively skewed
C) Symmetrical, but not normal
D) Normally distributed
A) Positively skewed
The percent of cases in a normal distribution falling between z = -.67 and z = +.67 is approximately A) 25% B) 50% C) 67% D) 134%
B) 50%
In a normal distribution of 200 cases, how many fall between z = -1.5 and z = +1.5? A) 173 B) 87 C) 43 D) 27
A) 173
In a normal distribution of 200 cases, how many fall above z = +1.25? A) 39 B) 79 C) 21 D) 11
C) 21
In a normal distribution with x̄ = 50 and S = 10, what proportion of cases falls between 45 and 55? A) 0.3085 B) 0.3830 C) 0.6170 D) 0.1915
B) 0.3830
In a normal distribution with x̄ = 50 and S = 10, what proportion of cases falls above a score of 62? A) 0.7698 B) 0.3849 C) 0.1151 D) 0.0478
C) 0.1151
In a normal distribution of 400 scores with x̄ = 50 and S = 10, how many fall below 35? A) 17 B) 27 C) 37 D) 47
B) 27
In a normal distribution of 400 scores with x̄ = 50 and S = 10, how many fall between 50 and 60? A) 98 B) 142 C) 68 D) 137
D) 137
In a normal distribution, the bottom 75% of the cases fall below what z score? A) +0.50 B) -0.84 C) +1.28 D) +0.67
D) +0.67
In a normal distribution of 200 cases, the bottom 40 cases fall below what z score? A) +0.50 B) -0.84 C) +1.28 D) +0.67
B) -0.84
In a normal distribution of 200 cases, what z score divides the top 20 cases from the bottom 180? A) +0.50 B) -0.84 C) +1.28 D) +0.67
C) +1.28
In a normal distribution, the most extreme 5% of the cases fall beyond z = A) ±1.65 B) ±2.58 C) ±1.96 D) ±1.80
C) ±1.96
In a normal distribution, the middle 20% of the cases fall between what two z scores? A) -0.52 and +0.52 B) -0.84 and +0.84 C) -1.28 and +1.28 D) -0.25 and +0.25
D) -0.25 and +0.25
In a normal distribution with x̄ = 50 and S = 10, the bottom 80% of the cases fall below what score (rounded)? A) 63 B) 54 C) 61 D) 58
D) 58
In a normal distribution with x̄ = 50 and S = 10, the middle 50% of the cases fall between what two scores (rounded)? A) 41 and 49 B) 43 and 57 C) 38 and 62 D) 45 and 55
B) 43 and 57
In a normal distribution with x̄ = 50 and S = 10, the bottom 30% of the cases fall below what score (rounded)? A) 45 B) 40 C) 38 D) 47
A) 45
Three scores in a distribution are 20, 25, and 35. The z score equivalents of the first two are, respectively, -1.00 and -.50. The z score equivalent of the third score
A) Is 0
B) Is +0.50
C) Is +1
D) Cannot be determined from the above information
B) Is +0.50
What is not a necessary characteristic of a set of standard scores?
A) Mean is set at a standard value
B) Standard deviation is set at a standard value
C) Distribution follows the normal curve
D) All of the above are necessary characteristics of a set of standard scores
C) The distribution follows the normal curve
A score of 32 probably represents the poorest performance in a distribution having which set of characteristics? A) x̄ = 50, S = 20 B) x̄ = 40, S = 2 C) x̄ = 42, S = 10 D) x̄ = 60, S = 30
B) x̄ = 40, S = 2