verified answers
.Incorrect. The correct answer is d. Range is one example of a measure of spread.
Ans✓✓✓ 18) Which of the following best describes a measure of spread?
a) Day of the week with the most doctors on staff at BMC.
b) The average number of beds in the ICU wards of a random sample of 15
hospitals
c) Live births in 2014 performed by midwives.
d) Range of birth-weight for babies delivered in 2013.
Correct. The answer is a. This statement is true; the presence of outliers can skew
measures of correlation. Ans✓✓✓ 12) The presence of outliers can cause
measures of correlation to be skewed.
a) True
b) False
Correct. The answer is b. A histogram is a graph that displays continuous data.
Histograms measure how continuous data is distributed over various ranges.
Ans✓✓✓ 9) Which of the following would be the best option to graphically
display continuous data?
a) Bar Chart
b) Histogram
c) Pie Chart
d) Box Plot
, Correct. The answer is b. An outlier is a data point that is significantly distant from
other data points in the data set. Ans✓✓✓ 11) A data point that is significantly
distant from the other data points in the data set is called:
a) An anomaly
b) An outlier
c) An outsider
d) An original
Correct. The answer is b. Find the median, or mid-point, of the data set:78 85 87
90 100 105 115 117 123 125 | 125 128 135 140 152 159 160 165 169 17978 85 87
90 100 105 115 117 123 125 | 125 128 135 140 152 159 160 165 169 179To find
the third quartile (Q3Q3) identify the median of the upper half of the data set:78
85 87 90 100 105 115 117 123 125 | 125 128 135 140 152 | 159 160 165 169
17978 85 87 90 100 105 115 117 123 125 | 125 128 135 140 152 | 159 160 165
169 179The median of the upper half of the data set falls between 152152 and
159159. Therefore the third
quartile(Q3Q3)=(152+159)2=155.5=(152+159)2=155.5 Ans✓✓✓ 8) What is the
third quartile (Q3) of this data set?
a) 152
b) 155.5
c) 157
d) 159
Correct. The answer is b. This is a false statement. According to The Empirical
Rule, approximately 68% of the data points in a dataset will be within 11 standard
deviation of the mean. 95% of all values are within 2 standard deviations of the
mean. Ans✓✓✓ 12) About 95 percent of results in a normal distribution fall
between one standard deviation below the mean and one standard deviation
above the mean. True or False?