Bell Curved Education
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  • 7 Maths
  • 8 Maths
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  • 10 Maths
  • Stage 1 Maths
  • Stage 2 General Maths

Statistical Models
Interpreting values of linear regression

Statistical Models
Bivariate Statistics
  • The statistical investigation process
  • Association between variables
  • The effects of outliers on correlation
  • Causality
  • Interpreting Pearson's correlation coefficient
  • Calculating linear regression {TI-84 Plus CE}
  • Interpreting values of linear regression
  • Residual plots {TI-84 Plus CE}
  • Calculating exponential regression {TI-84 Plus CE}
  • Interpreting values of exponential regression
  • ​Interpolation and extrapolation​
The Normal Distribution
  • Properties of the bell shape curve
  • Finding integral and non-integral probabilities {TI-84 Plus CE}
  • Finding quantiles {TI-84 Plus CE}​
If a linear correlation is found to be the best fit for the data, then an equation can be found that best describes this correlation. This equation can be represented in slope-intercept form, where the slope represents the rate of change and the y-intercept represents the initial value.

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