Direct Substitution Method: A method used for evaluating limits where we can simply substitute the value into the function to find the limit. Works for most simple functions.
Indeterminate Form:Some limits cannot be determined through direct substitution or other straightforward methods, resulting in an indeterminate form such as 0/0 or ∞/∞. These require additional techniques like L'Hôpital's Rule to evaluate.
Squeeze Theorem:A theorem used to prove or evaluate limits by "squeezing" a function between two other functions whose limits are known. It helps determine the limit of a function that is not easily calculable directly.