Recursive Functions Overview
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Questions and Answers

What role does the base case play in a recursive function?

  • It allows the function to call itself continuously.
  • It initializes the values used in the function.
  • It represents the final result of the function's execution.
  • It specifies the condition under which the recursion stops. (correct)
  • What would happen if a recursive function lacks a proper base case?

  • It will return an error immediately.
  • It will always complete its task successfully.
  • It may lead to an infinite loop. (correct)
  • It will run faster than expected.
  • In the given countdown function, what does the line 'countdown(counter - 1);' accomplish?

  • It halts the function until the countdown completes.
  • It restarts the countdown from the original counter value.
  • It returns the current value of the counter.
  • It recursively calls the function with a decremented value of counter. (correct)
  • What is a potential disadvantage of using recursive functions?

    <p>They require more memory due to function call stack.</p> Signup and view all the answers

    Which of the following correctly describes the output of 'countdown(3)'?

    <p>3 2 1 0</p> Signup and view all the answers

    Study Notes

    Recursive Functions

    • Recursive functions call themselves to repeat actions.
    • Useful alternative to loops for repetitive tasks.

    Creating a Recursive Function

    • Define a function.
    • Include a base case: A condition to stop the recursion.
    • Example: A function to log numbers in descending order.

    Avoiding Infinite Loops

    • Crucial to have a clear stopping condition.
    • Use a variable (like a counter) and a conditional return statement to control when the function stops calling itself.

    Example Code (countdown function)

    • function countdown(counter) takes an initial value.
    • Logs the current value of counter.
    • if (counter === 0): Base case - stops recursion.
    • return;: Exits the function.
    • countdown(counter - 1): Recursive call; decrements the counter and calls the function again.

    Example Usage

    • countdown(3) will produce the output:
      • 3
      • 2
      • 1
      • 0

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    Description

    This quiz covers the essentials of recursive functions, including their definition, structure, and examples. You will learn how to create a recursive function with a base case and how to avoid infinite loops. Test your understanding of this important programming concept!

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