32−(6x3)23+6x5\frac{3^2-\left(6x^3\right)^2}{3+6x^5}3+6x532−(6x3)2
160x −365x+3\frac{160x\:-36}{5x+3}5x+3160x−36
limx→∞(20x2−3x3x5−4x2+5)\lim_{x\to\infty}\left(\frac{20x^2-3x}{3x^5-4x^2+5}\right)x→∞lim(3x5−4x2+520x2−3x)
4−100a44-100a^44−100a4
5b+3b+2c+3c+5b+2c+c+b+c+c+b+c+c+b+c+4b+c+6b+13b+32c+2c5b+3b+2c+3c+5b+2c+c+b+c+c+b+c+c+b+c+4b+c+6b+13b+32c+2c5b+3b+2c+3c+5b+2c+c+b+c+c+b+c+c+b+c+4b+c+6b+13b+32c+2c
x+(−65)=40x+\left(-65\right)=40x+(−65)=40
6(1−sin2)+5cos+1=06\left(1-\sin^2\right)+5\cos+1=06(1−sin2)+5cos+1=0
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