Polinom
![P(x)](/media/m/c/d/7/cd7664875343d44cd5f96a566b582b0e.png)
stupnja
![2021](/media/m/1/2/e/12eab82b81aa188baaf9c8a56b863e71.png)
ima točno tri različite nultočke. Koliko najviše koeficijenta tog polinoma može iznositi
![0](/media/m/7/b/8/7b8b0b058cf5852d38ded7a42d6292f5.png)
?
Polynomial
![P(x)](/media/m/c/d/7/cd7664875343d44cd5f96a566b582b0e.png)
of degree
![2021](/media/m/1/2/e/12eab82b81aa188baaf9c8a56b863e71.png)
has exactly three different roots. What is the maximum number of zero coefficients that
![P(x)](/media/m/c/d/7/cd7664875343d44cd5f96a566b582b0e.png)
can have?
[lang=hr]
Polinom $P(x)$ stupnja $2021$ ima točno tri različite nultočke. Koliko najviše koeficijenta tog polinoma može iznositi $0$?
[/lang]
[lang=en]
Polynomial $P(x)$ of degree $2021$ has exactly three different roots. What is the maximum number of zero coefficients that $P(x)$ can have?
[/lang]