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Online Practice: Binomial theorem for a positive integral index for JEE

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Sharpen your mathematics preparation with interactive online practice for Binomial theorem for a positive integral index. Goodmarks offers 9+ JEE-style MCQs mapped to the official syllabus, each with detailed explanations so you learn from every attempt.

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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}}

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How do I practice Binomial theorem for a positive integral index online for JEE?

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Goodmarks currently has 9+ JEE-aligned MCQs for Binomial theorem for a positive integral index, with more added regularly.

Is this aligned with the JEE Main syllabus?

Yes. All Mathematics questions on Goodmarks are organised by official JEE Main units and subtopics, including Binomial theorem for a positive integral index.

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