MATH 1-1 Flashcards

1
Q

One of the useful statistical tools in data management is _________.

A

Descriptive Statistics

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2
Q

are statistical metrics that describe the center or typical value of a dataset. The three main measures are mean, median, and mode.

A

Measure of Central Tendency

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3
Q

Results are shown in form of charts, tables, and graphs

A

Descriptive Statistics

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4
Q

is a circular graph divided into slices to illustrate the proportion of categories in a dataset. Each slice represents a percentage of the whole.

A

Pie Chart

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5
Q

deals with organization, presentation, and analysis of data that help describe, show, or summarize data in a meaningful way.

A

Descriptive Statistics

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6
Q

is the field of study that involves collecting, analyzing, interpreting, presenting, and organizing data. It provides methods and principles that help us make sense of data and draw reliable conclusions in the face of uncertainty.

A

Statistics

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7
Q

allows for generalizing findings from a sample to a larger population.

A

Inference (Inferential Statistics)

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8
Q

This involves summarizing and organizing data using measures like mean, median, mode, variance, and standard deviation.

A

Descriptive Statistics

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9
Q

describe the spread of data values around the center of a dataset, providing insight into variability. Common measures include range, variance, standard deviation, and interquartile range (IQR).

A

Measures of Dispersion

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10
Q

derived from mathematics are useful in processing and managing data. Selection of appropriate tools and efficient use of these tools can help people organize, analyze, and interpret data.

A

Statistical tools

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11
Q

Tools: measures of central tendency, variation, and position

A

Descriptive Statistics

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12
Q

is a procedure to determine if there’s enough evidence to support a specific claim about a population parameter.

A

Hypothesis Testing

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13
Q

is a bar graph that represents the frequency distribution of a dataset, usually for continuous data. The data is grouped into bins (intervals), and the height of each bar indicates the number of data points in each bin.

A

Histogram

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14
Q

Concerned with making inferences from the sample and generalize them to the population.

A

Inferential Statistics

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15
Q

like z-scores and percentiles, indicate where a specific data point stands relative to others in the dataset. They are useful for comparing individual values to the overall dataset.

A

Measures of relative position

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16
Q

Data visualization (_______, ______, ______) helps in understanding data patterns.

A

histograms, pie charts, box plots

17
Q

refers to the probability that a population parameter will fall between a set of values for a certain proportion of times.

A

Confidence Intervals

18
Q

the simplest measure of dispersion, showing the difference between the highest and lowest values in a dataset.

A

Range

19
Q

Compare, test hypothesis, and predict future outcomes.

A

Inferential Statistics

20
Q

helps determine the significance of the test results. It represents the probability of obtaining the observed sample results if the null hypothesis is true.

A

P-Value

21
Q

is a symmetric, bell-shaped distribution where most data points are around the mean, with fewer points farther from the center. The distribution is defined by two parameters: the mean (μ) and the standard deviation (σ). In a normal distribution:

A

Normal Distribution

22
Q

Results are shown in statistics and probability values

A

Inferential Statistics

23
Q

measures the average squared deviations from the mean. It indicates how spread out the data points are.

A

Variance

24
Q

Concerned with describing the target population

A

Descriptive Statistics

25
Q

(or standard score) indicates how many standard deviations a specific data point is from the mean of the dataset. Z-scores standardize values, making it easier to compare data points from different distributions

A

Z-Score

26
Q

_____. is the square root of the variance, giving a measure of dispersion in the same units as the original data. It’s more interpretable than variance and reflects the typical distance of data points from the mean.

A

Standard deviation

27
Q

indicates the relative position of a data point within a dataset by showing the percentage of data that falls below it. For instance, if a score is at the 85th percentile, it is higher than 85% of all other scores in the dataset.

A

Percentile

28
Q

Organize, analyze, and present the data in a meaningful manner.

A

Descriptive Statistics

29
Q

Tools: hypothesis tests, analysis of variance

A

Inferential Statistics