Final answer:
The coefficient for the x^4y^8 term in (x + y)^2 is 28x^4y^8.
Step-by-step explanation:
The given expression is (x + y)2. To find the coefficient of the x4y8 term, we need to expand the expression using the binomial theorem. The general formula for expanding (x + y)n is:
(x + y)n = C(n, r) * x(n-r) * yr
where C(n, r) is the binomial coefficient. In this case, n=2, r=8, and n-r=4.
So, the coefficient of the x4y8 term is:
C(2, 8) * x4 * y8 = 28 * x4 * y8 = 28x4y8