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" 11."(2)/(x^(2))-(5)/(x)+2=0...

" 11."(2)/(x^(2))-(5)/(x)+2=0

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2x^(2)-11x+5=0

int_(0)^(11)((11-x)^(2))/(x^(2)+(11-x)^(2))dx=

int_(0)^(11)((11-x)^(2))/(x^(2)+(11-x)^(2))dx=

If x is real, then the interval in which no value of the expression (2(x^(2)+2x-11))/(2x-5) lies, is

Simplify : (x^2+2x-15)/(2x^2-9x+4)div[(x^2-8x+15)/(2x^2-11x+12)div(2x^2-11x+5)/(2x^2+7x-15)]

(a) Find the quare root of (x^(2) - 8x +15) (2x^(2) -11x + 5) (2x^(2) - 7x + 3)

x^(2)-11x+28geq0

Resolve (2x^2-11x+5)/((x-3)(x^2+2x+5)) into partial fractions.