If `x` is a real, then the maximum value `(x^2+14x+9)/(x^2+2x+3)`

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If x is real, the maximum and minimum values of expression `(x^(2)+14x+9)/(x^(2)+2x+3)` will be If x is real, the maximum and minimum values of expression `(x^(2)+14x+9)/(x^(2)+2x+3)` will be
If x is real, the maximum and minimum values of expression x^2+14 x+9/x^2+2 x+3 will be (a) 4,-5 ... If x is real, the maximum and minimum values of expression x^2+14 x+9/x^2+2 x+3 will be (a) 4,-5 ...
If x is a real, then the maximum value (x^2+14x+9)/(x^2+2x+3)\r\n(i)2 (ii)4 (iii)6 (iv) 8 | 11 ... If x is a real, then the maximum value (x^2+14x+9)/(x^2+2x+3)\r\n(i)2 (ii)4 (iii)6 (iv) 8 | 11 ...
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f ‘x’ real find the maxium and minimum values of the expression (x^2 +14x +9 ) / ( x^2 +2x+3 ) f ‘x’ real find the maxium and minimum values of the expression (x^2 +14x +9 ) / ( x^2 +2x+3 )