Answer:
A
Step-by-step explanation:
at least are key words for symbol
Area is L x W and since you have W its basically:
Is 12n2+12n+1 prime over the set of polynomials with rational coefficients? Need help ASAP
1 answer:
Answer:
No, the given polynomial is not prime.
Step-by-step explanation:
Given: a polynomial
To check: whether the given polynomial is prime or not.
Solution:
A prime polynomial is a polynomial that cannot be factored into polynomials of lower degree and has integers as coefficients.
In the given polynomial, coefficients are integers.
Also, the polynomial cannot be factored further into polynomials of lower degree.
So, the given polynomial is not prime.
You might be interested in
Based on the graph shown, the intersection is (1.231, -0.452). 1.231 acts as coordinate x of the intersection, and -0.452 acts as coordinate y of the intersection.
In the equation
the solution is the value of x. So the solution of the equation is the value of x. So, we use coordinate x of the intersection to find the solution of the equation, that is 1.231.
Final answer: 1.231
In the equation
the solution is the value of x. So the solution of the equation is the value of x. So, we use coordinate x of the intersection to find the solution of the equation, that is 1.231.
Final answer: 1.231