Form a polynomial whose real zeros and degree are given. Zeros: minus−11, 0, 55; degree: 3 Type a polynomial with integer coefficients and a leading coefficient of 1.

Therefore,

A polynomial with integer coefficients and a leading coefficient of 1,

Step-by-step explanation:

Given:

Zeros:

−11, 0, 55;

degree: 3

To Find:

Type a polynomial with integer coefficients and a leading coefficient of 1.

Solution:

For a Polynomial degree will decide the number of zeros,

Degree: n indicates "n" number of zeros.

Here, degree: 3 indicates 3 zeros

Let for a Polynomial of degree 3 and ZEROS: a , b and c. then the polynomial is given as

Here Zeros are

a = -11,

b = 0,

c = 55

Therefore,

 ...Which is the required Polynomial

Therefore,

A polynomial with integer coefficients and a leading coefficient of 1,

ik how do do this just give me a few minutes and i will give it to

(0.2)+(-8)=0.3+-3+0.3m is the equation i guess? ?

step-by-step explanation: