Limit properties are rules that help us evaluate limits of functions. These properties include the sum/difference property, constant multiple property, product property, quotient property, and power property.
Related terms
Continuity: A function is continuous if its graph has no breaks or jumps.
Differentiability: A function is differentiable if it has a derivative at every point in its domain.
L'Hopital's Rule: L'Hopital's Rule allows us to find limits involving indeterminate forms by taking derivatives of the numerator and denominator separately.