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What is the coefficient of (x^4) in (x^6+x^2+1)?

Answer and explanation

Correct answer: 0

The polynomial \(x^6+x^2+1\) contains only the terms \(x^6\), \(x^2\), and the constant term \(1\); it has no \(x^4\) term. When a term of a particular power is absent, its coefficient is taken as \(0\). Therefore, the correct answer is \(0\). Note that \(1\) is the coefficient of the constant term, not of \(x^4\). Exam tip: First locate the term with the exact power asked in the question.

Related tags

PolynomialsCoefficientMissing TermAlgebraClass 9Definition Of A PolynomialIntroduction To PolynomialsMathematics

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