Question

Obtain all other zeros of polynomial x4 – 3√2x3 + 3 x2 + 3√2x – 4, if two of its zeros are √2 and 2√2.​

Answer 1

Answer:

I didn't learn polynomial.

Step-by-step explanation:

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Answer 2

Answer:

✿Yøur$\Huge{\color{magenta}{\fbox{\textsf{\textbf{ANSWER:-}}}}}$

-1

Solution :- given

⇒P(x)=x4−32x3+3x2+32x−4=0

as Two zero is given 2,22

∴(x−2)(x−22)=x2−32x+4

Now considering a standard quadratic equation

ax2+bx+c=0

We can say

(x2−32x+4)(ax2+bx+c)=p(x)

⇒ax4−3a2x3+4ax2+bx3−3b2x2+4bx+cx2−3c2x+4c=p(x)

⇒ax4