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Binomial Theorem Trick
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318 views54likes4:01BrainStationAdvancedOriginal Release: 2026-04-25

To find the term independent of x in a binomial expression of the form (ax^p + b/x^q)^n, use the shortcut formula r = (n × p) / (p + q), where r is the value that makes the power of x zero in the general term. For example, in (2x³/3 - 1/(4x²))¹⁰, with p=3, q=2, and n=10, r = (10 × 3)/(3 + 2) = 6, so the independent term is the 7th term.

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