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If f(X) is a quadratic expression which is positive for all real X,if g(X)=f(X)+f'(X)+f"(X),then which one is correct, (A)g(X) (B)g(X)>0 (C)g(X)=0 (D)g(X)>=0
let f(x)= ax^2+bx+c, where b^2 – 4acnow, g(x)= ax^2+(b+2a)x+2a+b+cdiscriminant of g(x) turns out to be(b+2a)^2 – 4a(2a+b+c)= b^2 – 4ac – 4a^2, which is always less than zero provided b^2 – 4acso, g(x) is always greater than zer0option B is correct
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