117041 Given that a function \(f(x)=[x]^2+x^2\), where \([x]\) is the greatest integer less than or equal to \(x\), If \(f(x)>25\), then the value of \(x\) is

117042 Let \(f: R \rightarrow R\) be defined by
\(\mathbf{f}(\mathbf{x})=\left\{\begin{array}{ccc}\mathbf{2 x} & ; & \mathbf{x}>\mathbf{3} \\ \mathbf{x}^2 & ; & \mathbf{1}\lt \mathbf{x} \leq \mathbf{3} \\ \mathbf{3 x} & ; & \mathbf{x} \leq \mathbf{1}\end{array}\right.\)
Then \(\mathbf{f}(-\mathbf{1})+\mathbf{f}(\mathbf{2})+\mathbf{f}(\mathbf{4})\) is

117043 Function \(f: \mathrm{N}, f(\mathrm{x})=2 \mathrm{x}+3\) is

117045 The range of the function \(f(x)=\sin [x]\), \(-\frac{\pi}{4}\lt x\lt \frac{\pi}{4}\) where \([x]\) denotes the greatest integer \(\leq x\), is

117041 Given that a function \(f(x)=[x]^2+x^2\), where \([x]\) is the greatest integer less than or equal to \(x\), If \(f(x)>25\), then the value of \(x\) is

117042 Let \(f: R \rightarrow R\) be defined by
\(\mathbf{f}(\mathbf{x})=\left\{\begin{array}{ccc}\mathbf{2 x} & ; & \mathbf{x}>\mathbf{3} \\ \mathbf{x}^2 & ; & \mathbf{1}\lt \mathbf{x} \leq \mathbf{3} \\ \mathbf{3 x} & ; & \mathbf{x} \leq \mathbf{1}\end{array}\right.\)
Then \(\mathbf{f}(-\mathbf{1})+\mathbf{f}(\mathbf{2})+\mathbf{f}(\mathbf{4})\) is

117043 Function \(f: \mathrm{N}, f(\mathrm{x})=2 \mathrm{x}+3\) is

117045 The range of the function \(f(x)=\sin [x]\), \(-\frac{\pi}{4}\lt x\lt \frac{\pi}{4}\) where \([x]\) denotes the greatest integer \(\leq x\), is

117041 Given that a function \(f(x)=[x]^2+x^2\), where \([x]\) is the greatest integer less than or equal to \(x\), If \(f(x)>25\), then the value of \(x\) is

117042 Let \(f: R \rightarrow R\) be defined by
\(\mathbf{f}(\mathbf{x})=\left\{\begin{array}{ccc}\mathbf{2 x} & ; & \mathbf{x}>\mathbf{3} \\ \mathbf{x}^2 & ; & \mathbf{1}\lt \mathbf{x} \leq \mathbf{3} \\ \mathbf{3 x} & ; & \mathbf{x} \leq \mathbf{1}\end{array}\right.\)
Then \(\mathbf{f}(-\mathbf{1})+\mathbf{f}(\mathbf{2})+\mathbf{f}(\mathbf{4})\) is

117043 Function \(f: \mathrm{N}, f(\mathrm{x})=2 \mathrm{x}+3\) is

117045 The range of the function \(f(x)=\sin [x]\), \(-\frac{\pi}{4}\lt x\lt \frac{\pi}{4}\) where \([x]\) denotes the greatest integer \(\leq x\), is

117041 Given that a function \(f(x)=[x]^2+x^2\), where \([x]\) is the greatest integer less than or equal to \(x\), If \(f(x)>25\), then the value of \(x\) is

117042 Let \(f: R \rightarrow R\) be defined by
\(\mathbf{f}(\mathbf{x})=\left\{\begin{array}{ccc}\mathbf{2 x} & ; & \mathbf{x}>\mathbf{3} \\ \mathbf{x}^2 & ; & \mathbf{1}\lt \mathbf{x} \leq \mathbf{3} \\ \mathbf{3 x} & ; & \mathbf{x} \leq \mathbf{1}\end{array}\right.\)
Then \(\mathbf{f}(-\mathbf{1})+\mathbf{f}(\mathbf{2})+\mathbf{f}(\mathbf{4})\) is

117043 Function \(f: \mathrm{N}, f(\mathrm{x})=2 \mathrm{x}+3\) is

117045 The range of the function \(f(x)=\sin [x]\), \(-\frac{\pi}{4}\lt x\lt \frac{\pi}{4}\) where \([x]\) denotes the greatest integer \(\leq x\), is