Exam 3: Descriptive Statistics

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What is a normal distribution and why is it important in understanding student performance?

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A normal distribution represents the way test scores would fall if a test was given to every single student of the same age or grade in the population.It is typically depicted by the bell curve.
It is important in understanding student performance because it can be used to show how students,as a group,performed on a measure indicating excellent,average,or poor performance.

Using the data set below,answer the questions that follow. Score Tally Frequency 76 11111 5 72 1 1 69 1 1 68 11 2 67 1 1 52 1 1 51 1 1 50 1 1 -What is the median?

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What type of distribution is depicted below? What type of distribution is depicted below?

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C

When the mean score is represented as ± 2,what type of score is this?

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How are the measures of central tendency different than the measures of dispersion?

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This scale is used for direct comparisons and mathematical manipulations.The numbers on the scale are equidistant from each other and have a true meaning of absolute zero.

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In a normal distribution,most students' scores fall at the edges of the bell curve.

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The number of times a score occurs in a distribution can be determined by completing a frequency count.

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What type of score is derived when scores are divided into 10 groups,and each group represents 10% of the obtained scores?

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Which number is representative of a raw score?

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What type of distribution is depicted below? What type of distribution is depicted below?

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Using the information below,answer the questions that follow. Miss Bridget teaches in a small learning support class.The follow are the data from a recent math assessment from three of her students: 84,80,74. -What is the standard deviation?

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This term is used when a national sample of students of the same age/grade take the same assessment and establish a mean and standard deviation.

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Discuss at least five different mistakes made by professionals in the identification process.

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Median is another name for simple average.

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Derived scores allow professionals to compare how a student performed on a task in comparison with a larger group.

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What is the percentile rank that is equivalent to the mean?

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Using the bell curve below,answer the questions that follow. b. \downarrow a. \downarrow  Using the bell curve below,answer the questions that follow.   \begin{array}{|c|} \hline b.\\ \downarrow\\ \hline \end{array}   \begin{array}{|c|} \hline a.\\ \downarrow\\ \hline \end{array}    -Point a on the normal distribution represents the IQ cut-off score for which disability category? -Point a on the normal distribution represents the IQ cut-off score for which disability category?

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In order for a score to be considered significant it must be at least two standard deviations from the mean.

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Organizing data to see how the data spread away from the mean is called

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