cos⋅csc(1).tan(1)cos\cdot\csc\left(1\right).\tan\left(1\right)cos⋅csc(1).tan(1)
6x−30+1+−8x6x-30+1+-8x6x−30+1+−8x
∫−2x−11x2−9x−10dx\int\frac{-2x-11}{x^2-9x-10}dx∫x2−9x−10−2x−11dx
3x3−2x2+x : x−33x^3-2x^2+x\:\:\:\:\::\:\:x-33x3−2x2+x:x−3
−9x−2x2+7−2x2−6x+7-9x-2x^2+7-2x^2-6x+7−9x−2x2+7−2x2−6x+7
30+4−23+5−67+2130+4-23+5-67+2130+4−23+5−67+21
9( −3 −7d)9\left(\:-3\:-7d\right)9(−3−7d)
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