dydx(y2+6x5secy(y)=cos(2x+y)+x)\frac{dy}{dx}\left(y^2+6x^5secy\left(y\right)=cos\left(2x+y\right)+\sqrt{x}\right)dxdy(y2+6x5secy(y)=cos(2x+y)+x)
a2y3−a2y3+2ax3−2ay3a^2y^3-a^2y^3+2ax^3-2ay^3a2y3−a2y3+2ax3−2ay3
((a+1)−b)3\left(\left(a+1\right)-b\right)^3((a+1)−b)3
1⋅1041\cdot10^41⋅104
(−3)7(−3)\left(-3\right)^7\left(-3\right)(−3)7(−3)
−8y−4y-8y-4y−8y−4y
2x2+5x+162x^2+5x+162x2+5x+16
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