∫(t−y)tan(t)+1dx\int\left(t-y\right)tan\left(t\right)+1dx∫(t−y)tan(t)+1dx
∫(9x2⋅(x3+3)9)dx\int\left(9x^2\cdot\left(x^3+3\right)^9\right)dx∫(9x2⋅(x3+3)9)dx
8x+4063+14⋅9x+22x+10\frac{8x+40}{63+14}\cdot\frac{9x+2}{2x+10}63+148x+40⋅2x+109x+2
(−4⋅8)(−30)\left(-4\cdot8\right)\left(-30\right)(−4⋅8)(−30)
cot x+tan x =cos x sec xcot\:x+tan\:x\:=cos\:x\:sec\:xcotx+tanx=cosxsecx
3y2−123y^2-123y2−12
(+7)(−27)(+13)\left(+7\right)\left(-27\right)\left(+13\right)(+7)(−27)(+13)
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