linear interpolation

How is Linear Interpolation Applied in Epidemiology?

To apply linear interpolation, you need two known data points: (x0, y0) and (x1, y1). The formula for linear interpolation is:
\[ y = y0 + \frac{(x - x0) \cdot (y1 - y0)}{x1 - x0} \]
Here, \( x \) is the point at which you want to estimate the value of \( y \). This formula helps to estimate the intermediate values between two known data points.

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