JEE Main Maths · Binomial Theorem

Integration Method for Sums

Integration Method for Sums (Binomial Theorem) was asked 2 times in 2 JEE Main shifts, 2024–2026, out of the 42 shifts Lumi analysed. 1 of the 2 had a numerical answer.

Times asked: 2; in 2 shifts
Years: 2024–2026
Usual format: Numerical value; Calculation
Pattern: New since 2024; repeats across shifts

How it is asked

Binomial sum via integration method
Sum of binomial coefficients over r+1

Difficulty

Easy 0Medium 1Hard 1

Where it sits

Chapter: Binomial Theorem. Topic: Binomial Coefficients, 26 questions over 18 ideas.

All 2 questions

Newest first, each with its options and official answer.

8 Apr 2026, Shift 2 · Q8If…HardSingle correct
29 Jan 2024, Shift 1 · Q23If $\frac{{}^{11}C_1}{2}+\frac{{}^{11}C_2}{3}+\ldots+\frac{{}^{11}C_9}{10}=\frac{n}{m}$ with $\gcd(n,m)=1$ , then $n+m$ is equal to ______.MediumNumerical value