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Class 9MathematicsIntroduction to PolynomialsDegree of a PolynomialEasyLevel 33
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What is the degree of the non-zero constant polynomial (27)?

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Answer and explanation

Correct answer: 0

The degree of a non-zero constant polynomial is 0 because \(27\) can be written as \(27x^0\), and the highest power of \(x\) is 0. Here, 27 is the value (or coefficient), not the degree. Exam tip: only the zero polynomial has an undefined degree.

Related tags

PolynomialsDegree Of PolynomialConstant PolynomialClass 9 MathematicsZero Polynomial

Frequently asked questions

What is the correct answer to this question?

0

Why is this the correct answer?

The degree of a non-zero constant polynomial is 0 because \(27\) can be written as \(27x^0\), and the highest power of \(x\) is 0. Here, 27 is the value (or coefficient), not the degree. Exam tip: only the zero polynomial has an undefined degree.

Which subject and chapter does this question cover?

This is a Class 9 Mathematics question. Chapter: Introduction to Polynomials. Topic: Degree of a Polynomial.

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  1. 1What is the highest power in the expression 2x^3 - 5x + 1?
  2. 2Which of the following is a polynomial in (x) but not a linear polynomial in (x)?
  3. 3Which expression is a polynomial but does not have degree (2)?
  4. 4In p(t) = 2t⁴ − 7t² + 3, which term determines the degree?
  5. 5Which option correctly gives a polynomial in (x) and its degree?
  6. 6Which expression is a polynomial but not a quadratic polynomial?
  7. 7Which option correctly shows a polynomial in (x) and its degree?
  8. 8Which expression is a polynomial but does not have degree (1)?
  9. 9Which expression is a polynomial of degree (6)?
  10. 10Which of the following polynomials has an undefined degree?
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