cos(0)+sin(0)\cos\left(0\right)+\sin\left(0\right)cos(0)+sin(0)
3x−22x+1≤4\frac{3x-2}{2x+1}\le42x+13x−2≤4
120⋅18120\cdot18120⋅18
(−2x+1)2\left(-2x+1\right)^2(−2x+1)2
∫(3x2+x)3dx\int\left(3x^2+x\right)^3dx∫(3x2+x)3dx
(3x)(6x+6)\left(3x\right)\left(6x+6\right)(3x)(6x+6)
drdθ =rcosθ +rsinθ \frac{dr}{d\theta\:}=rcos\theta\:+rsin\theta\:dθdr=rcosθ+rsinθ
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