117361 The minimum value of \(\cos \theta+\sin \theta+\frac{2}{\sin 2 \theta}\) for \(\theta \in(0, \pi / 2)\), is

117362 Let \(f: R \rightarrow R\) be defined as \(f(x)=\) \(\frac{x^2-x+4}{x^2+x+4}\). Then, range of the function \(f(x)\) is

117363 If \(\log _{0.3}(x-1)\lt \log _{0.09}(x-1)\), then \(x\) lies in the interval

117364 If \(x\) is real then the range of \(\frac{x^2+2 x+1}{x^2+2 x+7}\) is

117365 If \([x]\) denotes the greatest integer not exceeding \(x\), then the values of \(x\) satisfying \([x]^2-7[x]+\) \(\mathbf{1 2} \leq \mathbf{0}\)

117361 The minimum value of \(\cos \theta+\sin \theta+\frac{2}{\sin 2 \theta}\) for \(\theta \in(0, \pi / 2)\), is

117362 Let \(f: R \rightarrow R\) be defined as \(f(x)=\) \(\frac{x^2-x+4}{x^2+x+4}\). Then, range of the function \(f(x)\) is

117363 If \(\log _{0.3}(x-1)\lt \log _{0.09}(x-1)\), then \(x\) lies in the interval

117364 If \(x\) is real then the range of \(\frac{x^2+2 x+1}{x^2+2 x+7}\) is

117365 If \([x]\) denotes the greatest integer not exceeding \(x\), then the values of \(x\) satisfying \([x]^2-7[x]+\) \(\mathbf{1 2} \leq \mathbf{0}\)

117361 The minimum value of \(\cos \theta+\sin \theta+\frac{2}{\sin 2 \theta}\) for \(\theta \in(0, \pi / 2)\), is

117362 Let \(f: R \rightarrow R\) be defined as \(f(x)=\) \(\frac{x^2-x+4}{x^2+x+4}\). Then, range of the function \(f(x)\) is

117363 If \(\log _{0.3}(x-1)\lt \log _{0.09}(x-1)\), then \(x\) lies in the interval

117364 If \(x\) is real then the range of \(\frac{x^2+2 x+1}{x^2+2 x+7}\) is

117365 If \([x]\) denotes the greatest integer not exceeding \(x\), then the values of \(x\) satisfying \([x]^2-7[x]+\) \(\mathbf{1 2} \leq \mathbf{0}\)

117361 The minimum value of \(\cos \theta+\sin \theta+\frac{2}{\sin 2 \theta}\) for \(\theta \in(0, \pi / 2)\), is

117362 Let \(f: R \rightarrow R\) be defined as \(f(x)=\) \(\frac{x^2-x+4}{x^2+x+4}\). Then, range of the function \(f(x)\) is

117363 If \(\log _{0.3}(x-1)\lt \log _{0.09}(x-1)\), then \(x\) lies in the interval

117364 If \(x\) is real then the range of \(\frac{x^2+2 x+1}{x^2+2 x+7}\) is

117365 If \([x]\) denotes the greatest integer not exceeding \(x\), then the values of \(x\) satisfying \([x]^2-7[x]+\) \(\mathbf{1 2} \leq \mathbf{0}\)

117361 The minimum value of \(\cos \theta+\sin \theta+\frac{2}{\sin 2 \theta}\) for \(\theta \in(0, \pi / 2)\), is

117362 Let \(f: R \rightarrow R\) be defined as \(f(x)=\) \(\frac{x^2-x+4}{x^2+x+4}\). Then, range of the function \(f(x)\) is

117363 If \(\log _{0.3}(x-1)\lt \log _{0.09}(x-1)\), then \(x\) lies in the interval

117364 If \(x\) is real then the range of \(\frac{x^2+2 x+1}{x^2+2 x+7}\) is

117365 If \([x]\) denotes the greatest integer not exceeding \(x\), then the values of \(x\) satisfying \([x]^2-7[x]+\) \(\mathbf{1 2} \leq \mathbf{0}\)