sin2(x)tan2(x)=tan2(x)\sin^2\left(x\right)\tan^2\left(x\right)=\tan^2\left(x\right)sin2(x)tan2(x)=tan2(x)
ddq(40ln(q+2))\frac{d}{dq}\left(\frac{40}{ln\left(q+2\right)}\right)dqd(ln(q+2)40)
∫23(t−4)5 dt\int23\left(t-4\right)^5\:dt∫23(t−4)5dt
dydx2=3x\frac{dy}{dx}^2=3xdxdy2=3x
x3+8>12\frac{x}{3}+8>123x+8>12
−120+3(4−5)+8−12 (7−3)-120+3\left(4-5\right)+8-12\:\left(7-3\right)−120+3(4−5)+8−12(7−3)
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