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4u^2 +8u
to calculate the zeros of given equation
put f (u) =0
4u^2 +8u=0
4u(u+2)=0
the zeros of the given equation are u=0, u=-2
sum of zero is 0+(-2)=-2
product of the zeros is 0×-2=0
according to the given equation
The sum of zero is
-b/a =-8/4
=-2
the product of zero is
c/a= 0/4
hence it is verified that
sum of zeros = -coefficent of x/ coefficient of x^2
And,
product of zero = constant term/ coefficient of x^2
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