1-x+x²-x³ to obtain x³
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Answer:
The expression 1+x+x2+...∞
forms GP. so applying sum of GP to infinite
terms we have
1+x+x2+...=1−x1 [∵S∞=1−ra]
So,
(1+x+x2+...)3=(1−x)−3
Applying Binomial Theorem for
negative index we have
(1−x)−3=1+3C1x+4C2x2+5C3x3+...
⇒ coeff. of x3 is 5C3=10
Explanation:
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