Multiply the single term 222 by each term of the polynomial (xsin(x)+cos(x)−1)\left(\sqrt{x}\sin\left(\sqrt{x}\right)+\cos\left(\sqrt{x}\right)-1\right)(xsin(x)+cos(x)−1)
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(8 x)(x 8)\left(8\:x\right)\left(x\:8\right)(8x)(x8)
limx→0(ex3−12x−ln(1+2x))\lim_{x\to0}\left(\frac{e^{x^3}-1}{2x-ln\left(1+2x\right)}\right)x→0lim(2x−ln(1+2x)ex3−1)
2x26x334x26\sqrt{2x^2}\sqrt[3]{6x^3}\sqrt[6]{4x^2}2x236x364x2
36a2−60ab+25b236a^2-60ab+25b^236a2−60ab+25b2
(x+1)(x+2)+(x+5)(x−2)\left(x+1\right)\left(x+2\right)+\left(x+5\right)\left(x-2\right)(x+1)(x+2)+(x+5)(x−2)
1cos(x)−cos(x)1+sin(x)=tan(x)+sin(x)\frac{1}{\cos\left(x\right)}-\frac{\cos\left(x\right)}{1+\sin\left(x\right)}=\tan\left(x\right)+sin\left(x\right)cos(x)1−1+sin(x)cos(x)=tan(x)+sin(x)
0540^{54}054
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