Estimating derivatives involves finding an approximate value of the derivative of a function at a specific point. It is used when the exact derivative cannot be easily determined.
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Estimated Derivative: The estimated derivative is the approximation of the actual derivative obtained through estimation methods such as difference quotients or tangent lines.
The derivative represents the rate at which a function changes at any given point. It provides information about slopes, velocities, and rates of change in various contexts.
The difference quotient is an expression used to estimate the slope (derivative) of a function by taking two points on its graph and calculating their average rate of change.