∫(x12 + x4)dx\int\left(\frac{x}{12\:+\:x^4}\right)dx∫(12+x4x)dx
2x+3x−5x+8x−9x2x+3x-5x+8x-9x2x+3x−5x+8x−9x
cos(2.5868)\cos\left(2.5868\right)cos(2.5868)
4x=2\frac { 4 } { x } = 2x4=2
sen2x (1−cos x)(1−cos x)(1−cosx)\frac{sen^2x\:\left(1-cos\:x\right)}{\left(1-cos\:x\right)\left(1-cosx\right)}(1−cosx)(1−cosx)sen2x(1−cosx)
(3+2)2−122\left(3+2\right)^2-122(3+2)2−122
(6x+5>4x+11) n (4−2x>10−5x)\left(6x+5>4x+11\right)\:n\:\left(4-2x>10-5x\right)(6x+5>4x+11)n(4−2x>10−5x)
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