3x2+18x−203x^2+18x-203x2+18x−20
−{5+[3−132:(−2).7]}-\left\{5+\left[3-132:\left(-2\right).7\right]\right\}−{5+[3−132:(−2).7]}
x2 + 4y2 + 5z2 = 6 x^2\:+\:4y^2\:+\:5z^2\:=\:6\:x2+4y2+5z2=6
x1−x2dx+y1−y2dy=0x\sqrt{1-x^2}dx+y\sqrt{1-y^2}dy=0x1−x2dx+y1−y2dy=0
∫x(3x+6)dx\int x\left(3x+6\right)dx∫x(3x+6)dx
2x5−8x2+42x^5-8x^2+42x5−8x2+4
7⋅4⋅2⋅87\cdot4\cdot2\cdot87⋅4⋅2⋅8
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