Mean, Median and Mode.
statistics has nothing to do with real banking but it has scope in research and development department as in every r & d sector it uses tables and graphs and measures of central tendency to show the real result or expected one etc.
A box plot, also known as a whisker plot, visually summarizes the distribution of a dataset by displaying its median, quartiles, and potential outliers. The central box represents the interquartile range (IQR), which contains the middle 50% of the data, while the line inside the box indicates the median. Whiskers extend from the box to show the range of the data, excluding outliers, which are typically plotted as individual points. This graphical representation helps identify the spread, central tendency, and skewness of the data.
A histogram is a common plot used to show the distribution of a dataset. It displays the frequency of data points within specified ranges, or bins, allowing for visualization of the shape, spread, and central tendency of the data. Other plots, such as box plots and density plots, can also effectively convey information about distribution.
To show the variation in a set of data, you could calculate the standard deviation, which measures the dispersion or spread of the data points around the mean. Additionally, you might consider calculating the variance, which is the square of the standard deviation. Other measures, such as the range or interquartile range, can also provide insights into the variability within the dataset.
A frequency distribution is a statistical tool that displays how often each value or range of values occurs in a dataset. It summarizes data by organizing it into categories, allowing for easy visualization of patterns, trends, and the overall distribution of values. This can help identify the mode, central tendency, and variability within the data, making it useful for both descriptive statistics and further analysis.
It depends on the data and sometimes on what you are trying to show with the data. All of them are indicators of central tendency and have different uses.
Stability means that there will be less variation between random samples drawn on the same population. With categorical data, you may not have a choice, the mode is the only measure of central tendency that will be meaningful. With measureable, numerical data, the mean may be the only meaningful measure of central tendency, even though the median may show less variation. Some data may be assumed to have a skewed distribution, such as the price of homes, or incomes. The more stable and meaningful value for skewed distributions is the median, as a few high numbers can have a large impact on the estimate. See related links. You can find more information on central tendency by doing a search on the internet.
statistics has nothing to do with real banking but it has scope in research and development department as in every r & d sector it uses tables and graphs and measures of central tendency to show the real result or expected one etc.
For qualitative variables, appropriate descriptive statistics include frequencies and proportions, as they help summarize categorical data and show the distribution of different categories. For quantitative variables, measures such as mean, median, mode, range, variance, and standard deviation are suitable because they provide insights into the central tendency, spread, and overall distribution of numerical data. The choice of statistics depends on the nature of the data: qualitative data is categorical and non-numeric, while quantitative data is numeric and can be measured.
A box plot, also known as a whisker plot, visually summarizes the distribution of a dataset by displaying its median, quartiles, and potential outliers. The central box represents the interquartile range (IQR), which contains the middle 50% of the data, while the line inside the box indicates the median. Whiskers extend from the box to show the range of the data, excluding outliers, which are typically plotted as individual points. This graphical representation helps identify the spread, central tendency, and skewness of the data.
There are a number of appropriate displays to show the measures of variation for a data set. Different graphs can be used for this purpose which may include histograms, stemplots, dotplots and boxplots among others.
A histogram is a common plot used to show the distribution of a dataset. It displays the frequency of data points within specified ranges, or bins, allowing for visualization of the shape, spread, and central tendency of the data. Other plots, such as box plots and density plots, can also effectively convey information about distribution.
A histogram shows the distribution of a dataset by representing the frequency of data points within specified ranges, known as bins. Each bar's height indicates the number of observations that fall within that range, allowing for a visual interpretation of the data's underlying pattern, central tendency, and variability. Histograms are particularly useful for identifying the shape of the data distribution, such as normal, skewed, or bimodal.
A histogram effectively displays the distribution of a dataset by illustrating the frequency of data points within specified intervals, or bins. It allows you to quickly identify patterns such as the central tendency, variability, skewness, and the presence of outliers. Additionally, histograms can reveal the shape of the data distribution, whether it's normal, bimodal, or skewed, providing insights into the underlying characteristics of the data.
A descriptive statistic is a numerical summary of a dataset (e.g. a sample). There are four types of descriptive statistics that are commonly used: * Measures of central tendency: the central or most common value. # mean - There are several different types of mean, but by far the most commonly used is the arithmetic mean, which is simply the sum of the measurements divided by the number of measurements. This is typically what people refer to as the average. # median - value for which exactly half the measurements lie above and half below # mode - most frequently occurring measurement in a category* Measures of variability: the normal spread of values around the central value. # standard deviation - the mean of the squared deviations from the mean. 1 standard deviation is the range around the mean in which roughly 62% of the values of data will fall. # quartiles, deciles, centiles - divide the values in the data set into equal quarters (or tenths, or hundredths) by number of data points, to show how the values of the data points cluster around the center. # correlation - (for two variables) how closely the distribution of values in the two variables are related.* Measures of shape: what the data looks like. # skew - whether the data is balanced around the mean, or whether weighted towards one side or the other # kurtosis - the 'peaked-ness' or 'flatness' of a distribution.* Measures of size: # sample size - how many points have been analyzed
GDP measures show people's tendency to buy partovular prdoucts
To show the variation in a set of data, you could calculate the standard deviation, which measures the dispersion or spread of the data points around the mean. Additionally, you might consider calculating the variance, which is the square of the standard deviation. Other measures, such as the range or interquartile range, can also provide insights into the variability within the dataset.