After finding the pattern, we can write the expansion to any positive integral:
ARatio
BDigit
CAngle
DIndex
Answer & Solution
Correct answer: D. Index
1. The restriction on the power is the same as at the start.
2. Any whole positive power becomes reachable.
3. We are now in a position to write the expansion of a binomial to any positive integral index.
4. So the answer is index.
_Source: syllabus Mathematics, Ch 7 'Binomial Theorem'_
Keep practising Binomial Theorem
Browse all Binomial Theorem questions for AP Intermediate 1st Year, or explore more Mathematics topics.
Related questions
Pascal's triangle has a one at its top vertex and runs down two:Higher powers of a binomial can also be expanded using Pascal's:Adding one, two and two, one from the index two row gives which pair?Observing the coefficient pattern lets a row be written without the:The sought rule avoids writing which rows of Pascal's triangle?Why is a general rule sought instead of Pascal's triangle?Expanding to index twelve by the triangle needs all rows written till index:Building Pascal's triangle can be continued till any index of our: