Question

If  and  are zeroes of a polynomial p(x), then which of the following is not true. (A) p() + p() = 0 (B) p() – p() = 0
(C)
   
p
0
p



(D) k1p() + k2p() = 0, k1, k2  0

Answer 1

Answer:

(C)

Step-by-step explanation:

There is polynomial $p(x)$, and their zeroes are $\alpha$ and $\beta$.

• $p(\alpha )=0$

• $p(\beta )=0$

(A) Result is 0.

(B) Result is 0.

(C) You can't divide by 0.

(D) Result is 0.

Answer 2

you cant divide by zero so c