" The maximum value of "c+2bx-x^(2)" is "

Assertion (A) : The maximum value of quadratic function -x^(2)+3x+1 is (11)/(4) Reason (R ) : The maximum value of ax^(2)+bx+c is (4ac-b^(2))/(4a) if alt0

The maximum value of f(x)=2bx^(2)-x^(4)-3b is g(b), where b>0 If b varies,then maximum value of g(b) is

If minimum value of f(x)=x^(2)+2bx +2c^(2) is greater than maximum value of g(x)=-x^(2)-2cx +b^(2) , then for real value of x-

For real number x, if the minimum value of f(x) =x^(2) +2bx +2c^(2) is greater than the maximum value of g(x) =-x^(2)-2cx+b^(2) , then

If minimum value of f(x)=x^(2)+2bx+2c^(2) is greater than maximum value of g(x)= -x^(2)-2cx +b^(2) , then for x is real :