(−x+sin(π8))2\left(-x+sin\left(\frac{\pi}{8}\right)\right)^2(−x+sin(8π))2
(−12+7)−2+1050\left(-\frac{1}{2}+7\right)^{-2}+105^0(−21+7)−2+1050
x5−x48gz2\frac{x^5-x^4}{8gz^2}8gz2x5−x4
2x2 + 12x − 16 =02x^2\:+\:12x\:-\:16\:=02x2+12x−16=0
∫0π((1+cos(9x))2sin(9x))dx\int_0^{\pi}\left(\left(1+\cos\left(9x\right)\right)^2\sin\left(9x\right)\right)dx∫0π((1+cos(9x))2sin(9x))dx
y′ +4y=8xy^{'\:}+4y=8xy′+4y=8x
6−2−10⋅15−186-2-10\cdot15-186−2−10⋅15−18
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