Answer
Constant term is 6
The x^3 has the coefficient of 12
The resulting ploynomial has a degree of 4
Explanation
Given the functions
f(x)=2x^2+3 and g(x)=-x^2+6x+2.
f(x)*g(x) = (2x²+3)(-x²+6x+2)
Take the product
f(x)*g(x) = (2x²+3)(-x²+6x+2)
f(x)*g(x) = -2x^4+12x^3+4x^2-3x^2+18x+6
f(x)*g(x) = -2x^4+12x^3 +x^2 + 18x+6
This shows that the leading term is -2x^4
Constant term is 6
The x^3 has the coefficient of 12
The resulting ploynomial has a degree of 4
