(7⋅(8+8))+9\left(7\cdot\left(8+8\right)\right)+9(7⋅(8+8))+9
cos2x+4=0\cos^2x+4=0cos2x+4=0
2x4+6x−32x−4\frac{2x^4+6x-3}{2x-4}2x−42x4+6x−3
∫e4dx\int e^4dx∫e4dx
∫x4+3(z+1)(z2+1)dx\int\frac{x^4+3}{\left(z+1\right)\left(z^2+1\right)}dx∫(z+1)(z2+1)x4+3dx
2cos2(2x)−3=02\cos^2\left(2x\right)-\sqrt{3}=02cos2(2x)−3=0
3x3− 5x3−6x33x^3-\:5x^3-6x^33x3−5x3−6x3
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