Mathematics · Mathematical Induction
In the Principle of Mathematical Induction method, after proving the base step for n = 1, which inductive step is completed to show the statement holds for all values?
Verified Solution4 OptionsUpdated: October 2026👁️1 View
Share:
- 1Showing the statement is true for n = k
- 2Showing the statement is true for all random values
- 3Showing the statement is true for n = 1 only
- 4Showing that if it is true for n = k, it is also true for n = k + 1✓
Correct answer
Showing that if it is true for n = k, it is also true for n = k + 1
Download Single Question PDF
Save this question and verified answer as a clean study sheet with live clickable link.
👥
Share with Friends & Study Groups
Challenge your peer aspirants on WhatsApp or Telegram to solve this question!
Online Test Series
Start Free Mock Test →Preparing for Mathematics?
Practice full-length mock tests with real exam timers, instant score analysis, and all-India ranking.
Chapter Practice
Practice Mathematical Induction MCQs →Want more practice questions on Mathematical Induction?
Solve complete topic-wise tests with detailed solutions on GkGet.
Related Practice Questions
Recommended practice questions in Mathematics · Mathematical Induction