Solve this using Binomial Theorem | Class 11 Maths | NEET & JEE Prep
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Solve this using Binomial Theorem | Class 11 Maths | NEET & JEE Prep
Kickstart your journey into Binomial Theorem problem solving with this detailed explanation of the first problem in the series. Designed for Class 11 Mathematics students preparing for NEET and JEE, this session focuses on applying the binomial expansion formula to solve exam‑style questions step by step. This video covers: ️ Basics of ...
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AQA FM: Binomial Expansion Question: Find the first 3 terms in the expansion, in ascending powers of x, of: (3 - x/9)^6 Give the terms in their simplest form. Key exam skill: Use binomial coefficients and take the first 3 terms only. For power 6, the first three coefficients are: 1, 6, 15 So: (3 - x/9)^6 First term: 3^6 = 729 Second term: 6 x 3^5 x (-x/9) = -162x Third term: 15 x 3^4 x (x^2/81) = 15x^2 Final answer: 729 - 162x 15x^2 Save this for revision. Follow for more AQA Level 2 Further Mat
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AQA FM: Binomial Expansion Question: Find the first 3 terms in the expansion, in ascending powers of x, of: (3 - x/9)^6 Give the terms in their simplest form. Key exam skill: Use binomial coefficients and take the first 3 terms only. For power 6, the first three coefficients are: 1, 6, 15 So: (3 - x/9)^6 First term: 3^6 = 729 Second term: 6 x 3^5 x (-x/9) = -162x Third term: 15 x 3^4 x (x^2/81) = 15x^2 Final answer: 729 - 162x 15x^2 Save this for revision. Follow for more AQA Level 2 Further Mat
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