x3−1+5x2−1x^3-1+5x^2-1x3−1+5x2−1
∫ 6xe3x2dx\int\:\:6xe^{3x^2}dx∫6xe3x2dx
limx→∞ (ln(3x2+9)ln(x))\lim_{x\to\infty\:}\left(\frac{ln\left(3x^2+9\right)}{ln\left(x\right)}\right)x→∞lim(ln(x)ln(3x2+9))
2120+6(22+32)−4422\frac{1}{2}0+6\left(2^2+3^2\right)-44^22210+6(22+32)−442
12−1349x=2449−114x\frac{1}{2}-\frac{13}{49x}=\frac{24}{49}-\frac{1}{14x}21−49x13=4924−14x1
7tanx=23+tanx7tanx=2\sqrt{3}+tanx7tanx=23+tanx
x2+6x+14x^2+6x+14x2+6x+14
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