(90−2y−3z)2\left(90-2y-3z\right)^2(90−2y−3z)2
(−2x4y2)−12y2\frac{\left(-2x^4y^2\right)^{-1}}{2y^2}2y2(−2x4y2)−1
∫cos19θ sinθ dθ \int\cos^{19}\theta\:\sin\theta\:d\theta\:∫cos19θsinθdθ
36x2+20x +10036x^2+20x\:+10036x2+20x+100
∫π2π(cos∞)dx\int_{\pi}^{2\pi}\left(\cos\infty\right)dx∫π2π(cos∞)dx
7⋅5+8−4+67\cdot5+8-4+67⋅5+8−4+6
x2−25<0x^2-25<0x2−25<0
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