Respuesta :
Answer:
9x³ + 11x² + 3x – 33 is a prime polynomial .
Step-by-step explanation:
Definition of prime polynomial
Polynomial consist of integer coefficients that cannot be factored into polynomials of lower degree is called prime polynomial . (It is also called irreducible polynomial.)
Thus
9x³ + 11x² + 3x – 33 is the polynomial with the integer coefficients that cannot be factored into polynomials of lower degree .
Therefore 9x³ + 11x² + 3x – 33 is a prime polynomial .
The prime polynomial is 9x³ + 11x² + 3x – 33
Prime Polynomial
Prime polynomial are also called irreducible polynomial . This are polynomial with integer coefficients that cannot be factored into polynomials of lower degree.
A prime polynomial have only one prime factor
Generally, they are irreducible over integers . Therefore, the prime polynomial among the options is as follows;
- 9x³ + 11x² + 3x – 33
proof
9x³ + 11x² + 3x – 33
x²(9x + 11)+3(x - 11)
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