Goodmarks

Mathematics · JEE

Binomial theorem for a positive integral index Mock Test for JEE

9+ syllabus-aligned questions available

Quick answer

A Binomial theorem for a positive integral index JEE mock test on Goodmarks lets you attempt 9+ timed MCQs with instant feedback. Use it to benchmark speed, accuracy, and readiness for JEE Main Mathematics.

Simulate exam conditions with a Binomial theorem for a positive integral index mock test. Attempt 9+ timed MCQs, check your score instantly, and review every solution to close gaps before the real exam.

Free sample questions

Attempt 8 free MCQs for Binomial theorem for a positive integral index. Unlock 1+ more with Pro.

Unlock full bank
Q1MathsUnit 5: Binomial Theorem and Its Simple Applications
Sum of coefficients in the expeansion of (a+b+c)8(a+b+c)^{8} is
Q2MathsUnit 5: Binomial Theorem and Its Simple Applications
Evaluate the following (0.98)2(0.98)^{2}
Q3MathsUnit 5: Binomial Theorem and Its Simple Applications
Using identities, evaluate 9982998^{2}
Q4MathsUnit 5: Binomial Theorem and Its Simple Applications
The number of dissimilar terms in the expansion of (1−3x+3x2−x3)20\left(1-3 x+3 x^{2}-x^{3}\right)^{20} is
Q5MathsUnit 5: Binomial Theorem and Its Simple Applications
Using the formula for squaring a binomial the value of (999)2(999)^{2} is:
Q6MathsUnit 5: Binomial Theorem and Its Simple Applications
Evaluate using expansion of (a+b)2(a+b)^{2} or (a−b)2:(a-b)^{2}: (9.4)2(9.4)^{2}
Q7MathsUnit 5: Binomial Theorem and Its Simple Applications
Assertion (2−1)n(\sqrt{2}-1)^{n} can be expressed as N\sqrt{N} N−1\sqrt{N-1} for ∀N>1\forall N>1 and n∈Nn \in N Reason (2−1)n(\sqrt{2}-1)^{n} can be written in the form α+β2∀,α,β\boldsymbol{\alpha}+\boldsymbol{\beta} \sqrt{\boldsymbol{2}} \forall, \boldsymbol{\alpha}, \boldsymbol{\beta} are integers \& n is a positive integer.
Q8MathsUnit 5: Binomial Theorem and Its Simple Applications
If a≠0a \neq 0 and a−1a=4,a-\frac{1}{a}=4, find: a3−1a3a^{3}-\frac{1}{a^{3}}

Want unlimited Binomial theorem for a positive integral index practice?

Pro unlocks the full question bank, topic filters, and attempt history.

Get started freeView Pro plans

Frequently asked questions

How long should a Binomial theorem for a positive integral index mock test take?

For a topic-level test, aim for 20–30 minutes. For a full subject mock, allow 60–90 minutes to mirror JEE timing.

What is a good score on a Binomial theorem for a positive integral index mock test?

Aim for 70%+ accuracy initially, then push toward 85%+ as your exam date approaches. Review explanations for every wrong answer.

Does Goodmarks score mock tests automatically?

Yes. Each MCQ is scored instantly with the correct answer and explanation shown after submission.

Can I retake the same mock test?

Pro users can generate new question sets by topic. Reattempting the same questions after a gap is excellent for retention.

Related topics