Respuesta :
Answer:
- a -bi
- 2 -i
Step-by-step explanation:
If a polynomial has real coefficients, complex zeros come in conjugate pairs.
If a+bi is a zero, then so is a-bi. (a-bi is the conjugate of a+bi)
If 2+i is a zero, then so is 2-i.
Using complex numbers concepts, it is found that:
If the polynomial function P has real coefficients and if a + bi is a zero of P, then a - bi is also a zero of P. So if 2 + i is a zero of P, then 2 - i is also a zero of P.
- The conjugate of a complex number a + bi is a - bi.
- If a complex number a + bi is a zero of a polynomial P, then it's conjugate is also a zero.
Thus, the completed sentence is:
If the polynomial function P has real coefficients and if a + bi is a zero of P, then a - bi is also a zero of P. So if 2 + i is a zero of P, then 2 - i is also a zero of P.
A similar problem is given at https://brainly.com/question/11088875