Answer:
The answer to your question is
a) 400
b) The function has two real solutions (-2 and 8)
Explanation:
Process
1.- Discriminant = b² - 4ac
= 12² -4(-2)(32)
= 144 + 256
= 400
2.- Solutions (using the general formula)
x =

x =

x =

x₁ =

x₂ =

This function has two real solutions (-2, 8)