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Class 10MathematicsPolynomialsPolynomials in one variableEasy
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What is the leading coefficient of the polynomial \\(6x^5+x^2-4\\)?

Answer and explanation

Correct answer: \\(6\\)

The term with the highest power is \\(6x^5\\). The numerical coefficient of this term is called the leading coefficient, so the correct answer is \\(6\\). Remember that \\(5\\) is the degree of the polynomial, not its leading coefficient.

Related tags

Leading CoefficientPolynomialsDegreePolynomials In One VariableMathematicsClass 10 Mcq
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10 more MCQs
  1. 1If (p(x)=x²−8x+10), what are its zeroes?
  2. 2If p(x) = 2x² − 4√2x + 4, what is the sum of its zeroes?
  3. 3If the sum of zeroes is 2√5 and the product is 4, which is a monic quadratic polynomial?
  4. 4If √2 and √8 are zeroes of a quadratic polynomial, what is the sum of the zeroes?
  5. 5If p(x) = x² − 2√2x + 2, which is the correct factorized form of p(x)?
  6. 6Which polynomial has rational coefficients and zeroes 1 + √2 and 1 − √2?
  7. 7Which option is the simplified form of (x^8 - 81) / (x^4 - 9), where x^4 ≠ 9?
  8. 8Which expression is a polynomial in one variable (x)?
  9. 9What is the degree of the polynomial p(x) = 4x^3 − 2x + 9?
  10. 10What is the constant term of the polynomial \(7x^2+5x-11\)?
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