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Find the independent term in the expansion of `(5x^(2)-(1)/(x^(4)))^(6)`A. 8250B. 8560C. 9250D. 9375 |
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Answer» Correct Answer - D In the expanssion `(ax^(p)+(b)/(x^(q)))^(n)` , the independent terms is `T_(r+1)`, where `r=(np)/(p+q)` Here, `r=(6xx2)/(6)=2` The independent term is `T_(3)` `T_(3)=T_(2+1)=""^(6)C_(2)(5x^(2))^(4)((-1)/(x^(4)))^(2)` `5^(4)xx15=9375` |
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