Question

if two of the zeros of cubic polynomial are zero then it does not have linear and constant terms state true or false​

Answer 1

Answer:

false

Explanation:

because if two of the zeros or cubic are zero= x3+0x2+Ox+0

and linear means = x

so it is false

Answer 2

Given that,

If two of the zeros of cubic polynomial are zero then it does not have linear and constant terms

We know that,

The general equation of cubic polynomial is,

$ax^3+bx^2+cx+d=0$

Here,

The coefficient of x is called linear term of polynomial

The independent term of x is called constant term

We need to find given statement is true and false

Using cubic polynomial equation

If two zeroes of the cubic polynomial are zero then

The equation is,

$ax^3+bx^2=0$

Here, linear and constant term are zero.

Hence, The given statement is false