∫10x49x2−4dx\int\frac{10}{x\sqrt{49x^2-4}}dx∫x49x2−410dx
∫(16sec2(8x)tan(8x))dx\int\left(16sec^2\left(8x\right)tan\left(8x\right)\right)dx∫(16sec2(8x)tan(8x))dx
limx→∞((x2+x)ex3)\lim_{x\to\infty}\left(\frac{\left(x^2+x\right)}{e^{x^3}}\right)x→∞lim(ex3(x2+x))
dydx=x2yx+4\frac{dy}{dx}=\frac{x^2y}{x+4}dxdy=x+4x2y
16b4−24b2+916b^4-24b^2+916b4−24b2+9
15b−0.6=44.415b-0.6=44.415b−0.6=44.4
∫47x2+14x+14dx\:\int\frac{4}{7x^2+14x+14}dx∫7x2+14x+144dx
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