5x10−15x7+15x4−5x5x^{10}-15x^7+15x^4-5x5x10−15x7+15x4−5x
(2ax−1)(ax−5)\left(2a^x-1\right)\left(a^x-5\right)(2ax−1)(ax−5)
12−3x≥−612-3x\ge-612−3x≥−6
∫wcos(w)dw\int w\cos\left(w\right)dw∫wcos(w)dw
dy2dx=5x24y\frac{dy^2}{dx}=\frac{5x^2}{4y}dxdy2=4y5x2
4tan(x)+4=04tan\left(x\right)+4=04tan(x)+4=0
∫3x2y−2xy2dy\int3x^2y-2xy^2dy∫3x2y−2xy2dy
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