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- MCQS - Statistics course Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. 'user friendly' introductions under emphasising basic concepts b. 'user friendly' introductions incorrectly explaining basic concepts c. statistics presented as a poorly defined subjective discipline d. over emphasis on the use of computers e. statistics presented as a clear cut subject with clearly defined rules
a. Number of people on a course b. Cancer staging scale c. List of different species of bird visiting a garden over the past week d. Popularity rating of UK top ten television programmes e. Heart rate
a. Number of people on a course b. Cancer staging scale c. List of different species of bird visiting a garden over the past week d. Popularity rating of UK top ten television programmes e. Heart rate
a. Number of people on a course b. Cancer staging scale c. List of different species of bird visiting a garden over the past week d. Popularity rating of UK top ten television programmes e. Heart rate
a. Nominal -> Ordinal -> Interval -> Transcendental b. Nominal -> Ordinal -> Interval -> Ratio c. Qualitative -> Ordinal -> Interval -> Discrete d. Qualitative -> Ordinal -> Interval -> Ratio e. Nominal -> Ordinal -> Interval -> Quantitative
a. You can rank any dataset as long it is not Nominal b. Each value in a dataset should only occur once c. The process of ranking a dataset involves ordering it and then assigning a 'rank' value to each score from 1 to the number of scores in the dataset. d. When ranking a dataset tied scores receive the average of the rank value given to the ties. e. The result of ranking a dataset means that you loose the effect of magnitude if the data were Interval/Ratio
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
Exercise 2
The following four boxplots provide summary information from four datasets. Please answer the following multiple choice questions (MCQs).
sample1 sample2 sample3 sample
12
10
8
6
4
2
0
15 14
23 24 22
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. 50% of the un ranked scores b. 25% of the ranked scores c. 70% of the rank scores d. 50% of the ranked scores e. 70% of the un ranked scores
a. half the standard deviation b. the standard deviation c. 0 d. the mean value for the set of scores e. the median value for the set of scores
a. residual from the mean b. derivation from the mean c. residual from the median d. error from the mode e. error from the mean
a. to make it add up to the mean b. to reverse the effect of squaring the deviations c. to provide a standard (i.e. mean=0; sd=1) unit of measure d. to provide a smaller value e. none of these
a. β b. α c. μ d. ε e. λ
a. Population variance b. Sample standard deviation c. Population standard deviation d. Population range e. Sample variance
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. The p value b. undefined c. infinity d. 1 e. n
a. Probability disease function b. Probability deviance function c. Portable Document format a. Probability density function b. Portable density function
a. A residual b. A Probability c. A odds d. A odds ratio e. A survival function
a. Mean b. Median c. Mode d. Variance e. Range f. Skewness g. Kurtosis h. M estimator i. t value
j. 25% k. 50% l. 75% m. 85% n. 95% o. 100%
a. The number of data items that are not free to vary, that is the parameter estimates b. The number of data items that are free to vary plus those used for parameter estimation c. The number of data items that are not free to vary plus those used for parameter estimation d. The number of data items that are free to vary e. None of the above
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. The theoretical process of non-randomly sampling from a population and recording the mean value of each sample to produce a distribution of sample means b. The theoretical process of randomly sampling from a population and recording the range of values of each sample to produce a distribution. c. The theoretical process of randomly sampling from a population and recording the mean value of each sample to produce a standard deviation d. The theoretical process of non-randomly sampling from a population and recording the median value of each sample to produce a distribution of sample medians e. The theoretical process of randomly sampling from a population and recording the mean value of each sample to produce a distribution of sample means
a. Standard error of the sample b. Standard error of the median c. Standard deviation of the mean d. Standard error of the population e. Standard error of the mean
a. Sample variance divided by the square root of number in sample a. Standard deviation of sample divided by the square root of number in sample b. Standard deviation of sample divided by the number in sample c. Estimated standard deviation of population divided by the number in sample d. Standard deviation of sample multiplied by the square root of number in sample
a. As sample size increases, SEM increases b. As sample size increases, SEM stays constant c. As sample size increases, SEM becomes less stable d. As sample size increases, SEM decreases e. None of the above
a. (Score mean – population mean)/standard deviation b. (Score – mean)/standard deviation c. ((Score – mean)/standard error d. ((Score – mean)/SEM e. ((Score – mean)/n
a. The process of calculating unbiased, efficient, consistent values from populations to sample parameters b. The process of calculating uniquely varying sensitive values from samples of population parameters c. The process of calculating unbiased, efficient, consistent values from both samples or populations d. The process of calculating unbiased, efficient, consistent values from samples of population means e. The process of calculating unbiased, efficient, consistent values from samples of population parameters
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Comparison of a sample mean to that of a population mean b. Comparison of a sample proportion to that of a population proportion c. Comparison of a sample mean to that of a population one, where the sampling distribution is exponential d. Comparison of a sample distribution to that of a population e. Comparison of a sample mean to that of a population one over a time period
a. Number of observations in sample plus one b. Number of observations in sample c. Number of observations in sample minus one d. Number of observations in sample minus two e. Number of observations in sample minus three
a. Mean of sample is not equal to the comparator b. Mean of sample less than that of the comparator c. Mean of sample greater than that of the comparator d. Mean of sample and comparator are identical e. None of the above
a. (sample mean – population mean)/standard error b. (sample mean – population mean)/standard deviation c. (sample mean – population mean)/number in sample d. (sample mean – population mean)/sample mean e. (sample mean – population mean)/
a. The difference between the hypothesised and observed mean b. The probability of obtaining the observed difference in means c. The probability of obtaining the effect size observed d. The probability of the null hypothesis being true e. A standardised measure of the difference between the hypothesised and observed mean
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Comparison of a sample proportion to that of a population proportion of 0. b. Comparison of a sample mean to that of a population one, where the sampling distribution is exponential c. Comparison of a sample distribution to that of a population d. Comparison of a sample mean of zero to that of a population one over a time period e. Comparison of a sample mean to that of a population mean of zero
a. We will obtain the same t value from a random sample of 13 observations 34 times in every thousand on average, given that the population mean is zero. b. We will obtain the same t value from a random sample of 13 observations 34 times, or more in every thousand on average, given that the population mean is zero. c. We will obtain the same of a more extreme t value from a random sample of 13 observations 34 times in every thousand on average. d. We will obtain the same or a more extreme t value from a random sample of 13 observations 34 times in every thousand on average, given that the population mean is zero. e. We are 0.966 (i.e. 1-.034) sure that the null hypothesis is true.
a. Is the most appropriate test, regardless of the differences being normally distributed a. Is the most appropriate test, if the differences are normally distributed b. Is the most appropriate test, if the differences are NOT normally distributed c. Is sometimes the appropriate test, if the differences are normally distributed and centred around zero d. Is the least appropriate test, regardless of the differences being normally distributed
a. Conditional probability, range of values representing area(s) under PDF curve b. Conditional probability, of a specific single value representing a x value along the PDF curve c. Non-conditional probability, range of values representing area(s) under PDF curve d. Conditional probability, always representing a single area under PDF curve e. Non-conditional probability, representing a x value along the PDF curve
a. Parameter value = zero = specific alternative hypothesis b. Parameter value = zero = alternative hypothesis c. Parameter value = zero = null hypothesis d. Parameter value = zero = not related to any hypothesis e. Parameter value not equal to zero = probability of the null hypothesis being true
a. Perform graphical statistics. Review study design. b. Perform descriptive/graphical statistics to assess assumptions. Review study design. c. Not perform descriptive/graphical statistics to assess assumptions. Review study design. d. Assess the difference between the mean and median. Review study design. e. Not perform description statistics to assess assumptions nor review study design.
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Number of observations in both samples plus one b. Number of observations in both samples c. Number of observations in both samples minus one d. Number of observations in s both samples minus two e. Number of observations in both samples minus three
a. Mean of samples identical b. Mean of sample one is not equal to that of sample two c. Mean of sample one is less than that of sample two d. Mean of sample one is greater than that of sample two e. None of the above
b. The probability of obtaining the observed difference in means c. The probability of obtaining the effect size observed d. The probability of the null hypothesis being true
a. Comparison of a sample mean to that of a population mean of zero b. Comparison of more than two sample means c. Comparison of a sample mean to that of another sample mean d. Comparison of a sample distribution to that of a population e. Comparison of two sample means to that of zero
a. We will obtain the same t value from two independent random samples of the specified size 34 times in every thousand on average, given that both samples come from a population with the same mean. b. We will obtain the same, or a more extreme, t value from two independent random samples of the specified size 34 times in every thousand on average. c. We will obtain the same or a more extreme t value from a single random sample of the specified size 34 times, or more in every thousand on average, given that both samples come from a population with the same mean. d. We are 0.966 (i.e. 1-.034) sure that the null hypothesis is true. e. We will obtain the same, or a more extreme t value from two independent random samples of the specified size 34 times in every thousand on average, given that both samples come from a population with the same mean.
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Is the most appropriate test, regardless of the scores being normally distributed or not b. Is the most appropriate test, if the scores are normally distributed c. Is the most appropriate test, if the scores are NOT normally distributed d. Is sometimes the appropriate test, if the scores are normally distributed and centred around zero e. Is the least appropriate test, regardless of the scores being normally distributed
a. Nominal b. Ordinal c. Interval d. Ratio e. Binary
a. Normal distributions, or not ordinal data or sample size less than 20 b. Non normal distributions, or ordinal data or sample size greater than 20 c. Non normal distributions, or not ordinal data or sample size less than 20 d. Normal distributions, or ordinal data, or sample size greater than 20 e. Non normal distributions, or ordinal data, sample size irrelevant
a. Wilcoxon b. Chi square c. Mann Whitney U d. Sign e. Kolmogorov – Smirnov (one sample)
a. Range/ magnitude b. Median c. Rank order d. Group membership e. Number in each group
a. Barchart with SEM bars b. Barchart with CI bars c. Boxplots d. Histograms e. Funnel plots
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Normal b. Exponential c. Chi square ( df =1) d. Bivariate normal e. Uniform
a. Histogram b. Bar chart c. Boxplot d. Scatter plot e. Funnel plot
a. A correlation is always between -2 and 2, a zero value indicates no clustering towards line b. A correlation is always between -1 and 1, a zero value indicates all points on line c. A correlation is always between -2 and 2, a zero value indicates all points on line d. A correlation is always between -1 and 1, a zero value indicates no clustering towards line e. A correlation is always between -1 and 1, a zero value indicates all points on a horizontal line
a. Variance b. Co-relation c. Contingency coefficient d. Covariance e. Cooks distance
a. No different from other statistics b. More complex than usual because of the restricted range c. Needs to be interpreted with extreme caution d. Un-defined e. Equivalent to the coefficient of determination
a. Coefficient of determination (r^2 ) b. Cohens d c. Correlation coefficient d. Cooks distance e. Correlation coefficient squared
a. Proportion of explained variation b. Proportion of unexplained variation (i.e. residual) c. Proportion of mean variation d. Proportion of variance variation e. Proportion of points on the line
Robin beaumont C:\web_sites_mine\HIcourseweb new\stats\basics\MCQS_statistics_course1_student_ver.docx
a. Appending the y scores to the x scores and then performing a standard correlation. b. Appending the y scores to the x scores and then performing a rank correlation a. Appending the y scores to the x scores and appending the x scores to the y ones then performing a standard correlation. b. Appending the y scores to the x scores and appending the x scores to the y ones then performing a rank correlation. c. Appending the y scores to the x scores and appending the x scores to the y ones then performing a paired t statistic.
a. Linear relationship b. Normal distribution c. Observation pairs are independent d. Sample is randomly selected e. Data cannot be nominal
a. Correlation does not imply causation b. Usual correlation techniques only consider monotonic/linear associations c. Non-homogenous groups can affect the correlation d. A significant p value provides evidence that the population correlation is equal to that observed e. Correlation was originally developed by Sir Francis Galton
a. We are likely to observe a correlation of .733 given that the population correlation is equal to. around once in ten thousand times on average in the long run. b. We are likely to observe a correlation of .733 or one more extreme given that the population correlation is not equal to zero around once in ten thousand times on average in the long run. c. We are likely to observe a correlation of .733 or one more extreme given that the population correlation is equal to zero around once in a hundred times on average in the long run. d. We are likely to observe a correlation of .0001 or one more extreme given that the population correlation is equal to .733 in the long run. e. We are likely to observe a correlation of .733 or one more extreme given that the population correlation is equal to zero around once in ten thousand times on average in the long run.