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In which polynomial is the coefficient of (x^5) equal to (0)?

Answer and explanation

Correct answer: \(3x^2+2x-4\)

In \(3x^2+2x-4\), there is no \(x^5\) term, so the coefficient of \(x^5\) is \(0\). In contrast, the coefficient of \(x^5\) is \(1\) in \(x^5+1\), and it is \(2\) and \(9\) in \(2x^5-x\) and \(9x^5+7\), respectively. Exam tip: If a term of a required power is absent, its coefficient is \(0\).

Related tags

PolynomialsCoefficientMissing TermAlgebraClass 9 MathematicsDefinition Of A PolynomialIntroduction To PolynomialsMathematics

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