A right-hand limit is the value that a function approaches as the input approaches a specific point from the right side (values greater than the point). This concept is crucial for understanding how functions behave near particular points and is foundational for exploring limits in calculus. Right-hand limits help in analyzing discontinuities and determining overall limits, especially when the left-hand limit may differ.
congrats on reading the definition of Right-Hand Limit. now let's actually learn it.