86399 \(\int_{0}^{3}\left|x^{2}-3 x+2\right| d x=\)

86400 If \(\int_{0}^{a} \frac{d x}{4+x^{2}}=\frac{\pi}{8}\), then the value of \(a=\)

86402 The value of \(x\) that satisfies the equation \(\int_{\sqrt{2}}^{x} \frac{d t}{|t| \sqrt{t^{2}-1}}=\frac{\pi}{12}\) is

86403 \(\int_{1}^{e^{2}} \frac{\mathbf{d x}}{\mathbf{x}(1+\log x)^{2}}=\)

86399 \(\int_{0}^{3}\left|x^{2}-3 x+2\right| d x=\)

86400 If \(\int_{0}^{a} \frac{d x}{4+x^{2}}=\frac{\pi}{8}\), then the value of \(a=\)

86402 The value of \(x\) that satisfies the equation \(\int_{\sqrt{2}}^{x} \frac{d t}{|t| \sqrt{t^{2}-1}}=\frac{\pi}{12}\) is

86403 \(\int_{1}^{e^{2}} \frac{\mathbf{d x}}{\mathbf{x}(1+\log x)^{2}}=\)

86399 \(\int_{0}^{3}\left|x^{2}-3 x+2\right| d x=\)

86400 If \(\int_{0}^{a} \frac{d x}{4+x^{2}}=\frac{\pi}{8}\), then the value of \(a=\)

86402 The value of \(x\) that satisfies the equation \(\int_{\sqrt{2}}^{x} \frac{d t}{|t| \sqrt{t^{2}-1}}=\frac{\pi}{12}\) is

86403 \(\int_{1}^{e^{2}} \frac{\mathbf{d x}}{\mathbf{x}(1+\log x)^{2}}=\)

86399 \(\int_{0}^{3}\left|x^{2}-3 x+2\right| d x=\)

86400 If \(\int_{0}^{a} \frac{d x}{4+x^{2}}=\frac{\pi}{8}\), then the value of \(a=\)

86402 The value of \(x\) that satisfies the equation \(\int_{\sqrt{2}}^{x} \frac{d t}{|t| \sqrt{t^{2}-1}}=\frac{\pi}{12}\) is

86403 \(\int_{1}^{e^{2}} \frac{\mathbf{d x}}{\mathbf{x}(1+\log x)^{2}}=\)