MathematicsMedium110×since 2002Q3893If the domain of the function f(x)=[x]1+x2f(x)=\frac{[x]}{1+x^{2}}f(x)=1+x2[x], where [x][x][x] is greatest integer ≤x\leq x≤x, is [2,6)[2,6)[2,6), then its range isA(537,25]−{929,27109,1889,953}\left(\frac{5}{37}, \frac{2}{5}\right]-\left\{\frac{9}{29}, \frac{27}{109}, \frac{18}{89}, \frac{9}{53}\right\}(375,52]−{299,10927,8918,539}B(537,25]\left(\frac{5}{37}, \frac{2}{5}\right](375,52]C(526,25]\left(\frac{5}{26}, \frac{2}{5}\right](265,52]D(526,25]−{929,27109,1889,953}\left(\frac{5}{26}, \frac{2}{5}\right]-\left\{\frac{9}{29}, \frac{27}{109}, \frac{18}{89}, \frac{9}{53}\right\}(265,52]−{299,10927,8918,539}Check answerSkip