sen acos ec a+cos asec a=1\frac{sen\:a}{cos\:ec\:a}+\frac{cos\:a}{sec\:a}=1cosecasena+secacosa=1
sin(x)⋅ sin (x−y)+cos (x)⋅ cos (x−y)=cos (y)sin\left(x\right)\cdot\:\sin\:\left(x-y\right)+cos\:\left(x\right)\cdot\:cos\:\left(x-y\right)=cos\:\left(y\right)sin(x)⋅sin(x−y)+cos(x)⋅cos(x−y)=cos(y)
limx→0(x+2−22.x)\lim_{x\to0}\left(\frac{\sqrt{x+2}-\sqrt{2}}{\sqrt{2}.x}\right)x→0lim(2.xx+2−2)
2.2(4.7x + 1.5y)−3.4(5x − 2.7y)−(6.2x − 7y)2.2\left(4.7x\:+\:1.5y\right)-3.4\left(5x\:-\:2.7y\right)-\left(6.2x\:-\:7y\right)2.2(4.7x+1.5y)−3.4(5x−2.7y)−(6.2x−7y)
(7x2+y)2\left(7x^2+y\right)^2(7x2+y)2
38a2b3−(15a2b3)38a^2b^3-\left(15a^2b^3\right)38a2b3−(15a2b3)
3x+2y−3z+5w=−23x+2y-3z+5w=-23x+2y−3z+5w=−2
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