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Class 9MathematicsIntroduction to PolynomialsDefinition of a PolynomialEasy
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What is the degree of (17x-5)?

Answer and explanation

Correct answer: 1

In the polynomial 17x - 5, the power of x in the term 17x is 1 because x = x^1. The constant term -5 has power 0. Since the highest power is 1, its degree is 1. The numbers 5 and 17 are the constant term and coefficient respectively, not the degree. Exam tip: To find the degree, identify the highest exponent of the variable.

Related tags

Polynomial DegreeLinear PolynomialAlgebraClass 9 MathematicsExponentsDefinition Of A PolynomialIntroduction To PolynomialsMathematics
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10 more MCQs
  1. 1Which of the following is a polynomial in (x)?
  2. 2Which of the following is not a polynomial in (x)?
  3. 3What type of powers should the variable have in a polynomial?
  4. 4What is the highest power in the expression (4x^3-2x+8)?
  5. 5What type of polynomial is (6x+11)?
  6. 6What type of polynomial is (5x^2+2x-3)?
  7. 7What type of polynomial is (2x^3+x^2-7)?
  8. 8How will the expression (12) be considered?
  9. 9Is (0) a polynomial?
  10. 10Riya claims that \(5x^{-1}+3\) is a polynomial because it contains only the variable \(x\) and numbers. What is the error in Riya's claim?
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