2014-202020142-4028-32015-2011201320162017

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General Form of an AP

2014∧-2020201...

Question

(2014^2-2020)(2014^2+4028-3)(2015)/2011(2013)(2016)(2017)

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3^{2015}

(1 + x + x^{2})^{2014} = a_{0} + a_{1} x + a_{2} x^{2} + a_{3} x^{3} + . . . . + a_{4028} x^{4028}

A = a_{0} - a_{3} + a_{6} - . . . . . + a_{4026}

B = a_{1} - a_{2} + a_{7} - . . . . . + a_{4027}

C = a_{2} - a_{5} + a_{8} - . . . . . + a_{4028}

(1 + x + x^{2})^{2014} = a_{0} + a_{1} x + a_{2} x^{2} + a_{3} x^{3} + . . . + a_{4028} x^{4028},

A = a_{0} - a_{3} + a_{6} - . . . + a_{4026}, B = a_{1} - a_{4} + a_{7} - . . . - a_{4027}, C = a_{2} - a_{5} + a_{8} - . . . + a_{4028} .

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