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Which term determines the degree of (x^5+x^2+1)?

Answer and explanation

Correct answer: \(x^5\)

The degree of a polynomial is determined by the term with the greatest exponent of the variable. The given polynomial has the terms \(x^5\), \(x^2\), and \(1\); among these, \(x^5\) has the highest exponent, 5. Therefore, \(x^5\) determines the degree. The exponent of \(x^2\) is only 2, while the constant term \(1\) has degree 0. Exam tip: Compare the exponents of the variable in all terms and select the greatest one.

Related tags

PolynomialsDegree Of PolynomialHighest ExponentAlgebraClass 9 MathematicsDefinition Of A PolynomialIntroduction To PolynomialsMathematics

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