In the last video we discussed how to write down code for Linear Regression algorithm. So which out of the four functions discussed is this ?def fun(x_train, y_train) num = (x_train*y_train).mean() -x_train.mean() * y_train.mean() den = (x_train**2).mean() -x_train.mean()**2 m =num/den c = y_train.mean() -m * x_train.mean() return m,c
Question
In the last video we discussed how to write down code for Linear Regression algorithm. So which out of the four functions discussed is this ?def fun(x_train, y_train) num = (x_train*y_train).mean() -x_train.mean() * y_train.mean() den = (x_train**2).mean() -x_train.mean()**2 m =num/den c = y_train.mean() -m * x_train.mean() return m,c
Solution
The function fun(x_train, y_train) is implementing the calculation of the slope (m) and the y-intercept (c) in a simple linear regression model.
Here's a step-by-step explanation:
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num = (x_train*y_train).mean() -x_train.mean() * y_train.mean(): This line calculates the numerator of the slope formula, which is the mean of the product ofx_trainandy_trainminus the product of the mean ofx_trainand the mean ofy_train. -
den = (x_train**2).mean() -x_train.mean()**2: This line calculates the denominator of the slope formula, which is the mean of the square ofx_trainminus the square of the mean ofx_train. -
m =num/den: This line calculates the slope (m) of the regression line, which is the ratio of the numerator and the denominator calculated in the previous steps. -
c = y_train.mean() -m * x_train.mean(): This line calculates the y-intercept (c) of the regression line, which is the mean ofy_trainminus the product of the slope (m) and the mean ofx_train. -
return m,c: This line returns the slope (m) and the y-intercept (c) of the regression line.
So, this function is implementing the calculation of the parameters of a simple linear regression model.
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