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It's how many numbers or variables or whatever are in the function or equation or whatever? lol
i dont get whay are saying, but what I know is that a binomial features the product of two, such \[a^2-b^2=(a+b)(a-b)\]
do you understand that
then a trinomial involves x,y and z
So the problem only has an x and a y?
the polynomial is like this (x-y)2=x^2-2xy+y^2
than when you are talking about the degree, it refered to powers/exponents
do you get the answer now
and also there is something special about trinomial
3x + 5y + 8z with x, y, z variables
3t + 9s^2 + 3y^3 with t, s, y variables
3ts + 9t + 5s with t, s variables
A x^a y^b z^c + B t + C s with x, y, z, t, s variables, a, b, c nonnegative integers and A, B, C any constants.
Px^a + Qx^b + Rx^c where x is variable and constants a, b, c are nonnegative integers and P, Q, R any constants.
with all this information you should know the answer