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statistics of central tendency
mean (average): arithmetic, harmonic, geometric
median
mode
geometric mean
Nth root of the product of a set of N values
ex: (2,5,3,4,3), (2×5×3×4×3)^ 1/5 = 3.94
economics
harmonic mean
reciprocal of arithmetic mean
(2,5,3,4,3), 5/(1/2 + 1/5 + 1/3 + ¼ + 1/3) = 3.09
statistics of dispersion
shows the spread of your data
range, parametric, sample variance, standard deviation, coefficient of variation
range
difference between the largest and smallest value of a data set
sum of squares
subtract the mean from the value and square it, add all the resulting values together
(2,5,3,4,3) (mean: 3.4), (2-3.4)² + (5-3.4)² + (3-3.4)² ……=5.2
parametric variance
sum of squares divided by the number of observations, larger the value the bigger the spread
sample variance
divide sum of squares by (n-1)
standard deviation (SD)
square root of the variance
sum of squares → variance → SD
tells us how much your data deviates from the mean
coefficient of variation (CV)
SD divided by the mean (as a percentage)
Standard error of the mean (SEM)
how accurate your estimate of the mean is likely to be
divide SD by square root of sample size (n)
smaller value means more accurate
confidence intervals
Similar to SEM: tells you how accurate your estimate of the mean is
likely to be
If mean is 7.4 and confidence limits are 5.4 (lower) and 9.4 (upper),
confidence interval is 5.4 to 9.4