Functions

Recursive Function

A recursive function is defined using values of the same function on smaller inputs together with a base case.

Meaning

What Is Recursive Function?

A recursive function is defined using values of the same function on smaller inputs together with a base case.

A recursive function is defined using values of the same function on smaller inputs together with a base case.

Examples

Examples of Recursive Function

1Factorial can be defined by n! = n(n−1)! with 0! = 1.
Understand

Formula and Key Points

Formula / rule
f(n)=…f(n−1)…
  • Know the definition and standard notation for Recursive Function.
  • Be able to recognise or compute recursive function in a small example.
  • Connect the concept to nearby topics in the same subject before using it in larger CSE problems.
CSE Connection

Why This Matters in Computer Science

Used to model input-output behaviour in programs, APIs, algorithms, transformations and machine-learning pipelines.

FAQ

Recursive Function: Frequently Asked Questions

What is Recursive Function?

A recursive function is defined using values of the same function on smaller inputs together with a base case.

Why is Recursive Function useful in computer science?

Used to model input-output behaviour in programs, APIs, algorithms, transformations and machine-learning pipelines.