∫4x2+252xdx\int\frac{\sqrt{4x^2+25}}{2x}dx∫2x4x2+25dx
2y+12=802y+12=802y+12=80
25−9⋅2+325-9\cdot2+325−9⋅2+3
3y+y′=6⋅(1+x2)3y+y'=6\cdot\left(1+\frac{x}{2}\right)3y+y′=6⋅(1+2x)
x3 − 142 − 49xx^3\:-\:14^2\:-\:49xx3−142−49x
(37 ax+1bm−15b−7c−2)(37 ax+1bm+15b−7c−2)\left(3\sqrt{7\:}a^{x+1}b^m-\frac{1}{5}b^{-7}c^{-2}\right)\left(3\sqrt{7\:}a^{x+1}b^m+\frac{1}{5}b^{-7}c^{-2}\right)(37ax+1bm−51b−7c−2)(37ax+1bm+51b−7c−2)
x4+x3−x−1x^{4+x^{3-x-1}}x4+x3−x−1
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