Practice BITSAT Mathematics Principle Of Mathematical Induction MCQs provided below. The MCQ Questions for Full Syllabus Principle Of Mathematical Induction Mathematics with answers and follow the latest BITSAT/ NCERT and KVS patterns. Refer to more Chapter-wise MCQs for BITSAT Full Syllabus Mathematics and also download more latest study material for all subjects
MCQ for Full Syllabus Mathematics Principle Of Mathematical Induction
Full Syllabus Mathematics students should review the 50 questions and answers to strengthen understanding of core concepts in Principle Of Mathematical Induction
Principle Of Mathematical Induction MCQ Questions Full Syllabus Mathematics with Answers
Question: If 
then P(n) is true for
- a)
- b) n > 0
- c) n < 0
- d)
Answer:
Question: The greatest positive integer, which divides n(n +1)(n + 2)(n + 3) for all n€N , is
- a) 2
- b) 6
- c) 24
- d) 120
Answer: 24
Question: Let T(k) be the statement 1 + 3 + 5 + ... + (2k – 1)= k2 +10
Which of the following is correct?
- a) T(1) is true
- b) T(k) is true Þ T(k + 1) is true
- c) T(n) is true for all n €N
- d) All above are correct
Answer: T(k) is true Þ T(k + 1) is true
Question: For n€ N, xn+1 + (x + 1)2n–1 is divisible by
- a) x
- b) x + 1
- c) x2 + x + 1
- d) x2 – x + 1
Answer: x2 + x + 1
Question: 10n + 3(4n+2) + 5 is divisible by (n €N)
- a) 7
- b) 5
- c) 9
- d) 17
Answer: 9
Question: If
having n radical signs then by methods of mathematical induction which is true
- a)
- b)
- c)
- d)
Answer:
Question: Let S(k) = 1+ 3+ 5...+ (2k -1) = 3 + k2 . Then which of the following is true?
- a) Principle of mathematical induction can be used to prove the formula
- b)
- c)
- d) S(1) is correct
Answer:
Question: The inequality n! > 2n–1 is true for
- a) n > 2
- b) n€ N
- c) n > 3
- d) None of these
Answer: n > 2
Question: 10n + 3(4n+2) + 5 is divisible by (n €N)
- a) 7
- b) 5
- c) 9
- d) 17
Answer: 9
Question: The greatest positive integer, which divides n(n +1)(n + 2)(n + 3) for all n€N , is
- a) 2
- b) 6
- c) 24
- d) 120
Answer: 24
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MCQs for Principle Of Mathematical Induction Mathematics Full Syllabus
Students can use these MCQs for Principle Of Mathematical Induction to quickly test their knowledge of the chapter. These multiple-choice questions have been designed as per the latest syllabus for Full Syllabus Mathematics released by BITSAT. Our expert teachers suggest that you should practice daily and solving these objective questions of Principle Of Mathematical Induction to understand the important concepts and better marks in your school tests.
Principle Of Mathematical Induction NCERT Based Objective Questions
Our expert teachers have designed these Mathematics MCQs based on the official NCERT book for Full Syllabus. We have identified all questions from the most important topics that are always asked in exams. After solving these, please compare your choices with our provided answers. For better understanding of Principle Of Mathematical Induction, you should also refer to our NCERT solutions for Full Syllabus Mathematics created by our team.
Online Practice and Revision for Principle Of Mathematical Induction Mathematics
To prepare for your exams you should also take the Full Syllabus Mathematics MCQ Test for this chapter on our website. This will help you improve your speed and accuracy and its also free for you. Regular revision of these Mathematics topics will make you an expert in all important chapters of your course.
You can get most exhaustive BITSAT Mathematics Principle Of Mathematical Induction MCQs for free on StudiesToday.com. These MCQs for Full Syllabus Mathematics are updated for the 2025-26 academic session as per BITSAT examination standards.
Yes, our BITSAT Mathematics Principle Of Mathematical Induction MCQs include the latest type of questions, such as Assertion-Reasoning and Case-based MCQs. 50% of the BITSAT paper is now competency-based.
By solving our BITSAT Mathematics Principle Of Mathematical Induction MCQs, Full Syllabus students can improve their accuracy and speed which is important as objective questions provide a chance to secure 100% marks in the Mathematics.
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