Question

a third degree binomial with a constant term of 8
x³-x²+8

Answer 1

Answer:

8 is the answer as (2)³ is 8,8 is a constant

Answer 2

The given third degree binomial is:

8 $x^3$ - $x^2$ + 8

We have to find, a third degree binomial with a constant term of  8 $x^3$ - $x^2$ + 8 = ?

Solution:

The given third degree binomial is:

8 $x^3$ - $x^2$  + x(0) + 8

Here, the coefficient of $x^3$ = 8, the coefficient of $x^2$ = - , the coefficient of x = 0 and the constant term = 8

∴ A third degree binomial with a constant term of  8 $x^3$ - $x^2$ + 8 = 8

Thus, a third degree binomial with a constant term of  8 $x^3$ - $x^2$ + 8 is equal to 8.