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sqrt(x^2+3x+3)<2x+1	\sqrt{x^{2}+3x+3}<2x+1
sqrt(x)>= 4-x	\sqrt{x}\ge\:4-x
(3)x+3+sqrt(x^2+4x-5)>0	(3)x+3+\sqrt{x^{2}+4x-5}>0
sqrt(x+2)<sqrt(x+5)	\sqrt{x+2}<\sqrt{x+5}
sqrt(2-x)>x	\sqrt{2-x}>x
((sqrt(2x-1)))/((x-2))<1	\frac{(\sqrt{2x-1})}{(x-2)}<1
sqrt(1-x^2)+1<sqrt(3-x^2)	\sqrt{1-x^{2}}+1<\sqrt{3-x^{2}}
sqrt(8-3x)<-9	\sqrt{8-3x}<-9
(x+2)<= sqrt(x+2)	(x+2)\le\:\sqrt{x+2}
sqrt(x^2-4x+13)+sqrt(x^2-6x+13)>= 5	\sqrt{x^{2}-4x+13}+\sqrt{x^{2}-6x+13}\ge\:5
(4-x)(x-3)^{1/2}<0	(4-x)(x-3)^{\frac{1}{2}}<0
((sqrt(x)-1))/((sqrt(x)+1))>0	\frac{(\sqrt{x}-1)}{(\sqrt{x}+1)}>0
sqrt(x-1)>3-x	\sqrt{x-1}>3-x
sqrt(2x-3)-sqrt(x-2)>2	\sqrt{2x-3}-\sqrt{x-2}>2
(x-8)^{1/2}>= 12-x	(x-8)^{\frac{1}{2}}\ge\:12-x
sqrt(2x)<sqrt(x^2)	\sqrt{2x}<\sqrt{x^{2}}
lcm 582x^2-9x^2,5-3x+y+6	lcm\:582x^{2}-9x^{2},5-3x+y+6
lcm 582x^2-9x^2,5-3x+v+6	lcm\:582x^{2}-9x^{2},5-3x+v+6
lcm 2x^2-9x^2,5-3x+v+6	lcm\:2x^{2}-9x^{2},5-3x+v+6
lcm 55x^2-3x+2582x^2-9x^2,5-3x+v+6	lcm\:55x^{2}-3x+2582x^{2}-9x^{2},5-3x+v+6
lcm cos(3x)+sin(x),cos(7x)+sin(x)	lcm\:\cos(3x)+\sin(x),\cos(7x)+\sin(x)
lcm 55x^2-3x+2,2x^2-9x^2	lcm\:55x^{2}-3x+2,2x^{2}-9x^{2}
lcm y,=3x+3	lcm\:y,=3x+3
lcm x^2,y+6	lcm\:x^{2},y+6
lcm 55x^2-3x+2582x^2-9x^2,5-3x+y+6	lcm\:55x^{2}-3x+2582x^{2}-9x^{2},5-3x+y+6
lcm 55582x^2-9x^2,5-3x+y+6	lcm\:55582x^{2}-9x^{2},5-3x+y+6
lcm b^2+d^2+a^2,2x+5+x-5+2x	lcm\:b^{2}+d^{2}+a^{2},2x+5+x-5+2x
lcm 16-x^4,16+8x^2+x^4,16-8x^2+x^4	lcm\:16-x^{4},16+8x^{2}+x^{4},16-8x^{2}+x^{4}
lcm 3m^2,-4m^2,-7m^2,2m^2	lcm\:3m^{2},-4m^{2},-7m^{2},2m^{2}
lcm x^2-3x-4,x^2-8x+15	lcm\:x^{2}-3x-4,x^{2}-8x+15
lcm 2x^2-9x,5-3x	lcm\:2x^{2}-9x,5-3x
lcm 4/x ,((3x+4))/7	lcm\:\frac{4}{x},\frac{(3x+4)}{7}
lcm x-2,x^3-x^2-22x+40	lcm\:x-2,x^{3}-x^{2}-22x+40
lcm b*h/(29.2), 5/2	lcm\:b\cdot\:\frac{h}{29.2},\frac{5}{2}
lcm x^3-3x^2+3x+11,x^2-4x+7	lcm\:x^{3}-3x^{2}+3x+11,x^{2}-4x+7
lcm-9x^2,3x+y+6	lcm\:-9x^{2},3x+y+6
lcm x^2-8x+16,x-4	lcm\:x^{2}-8x+16,x-4
lcm p,7-!	lcm\:p,7-!
lcm (x-1),(x^2-1)	lcm\:(x-1),(x^{2}-1)
lcm 2x^2-8,x^2+4x+4	lcm\:2x^{2}-8,x^{2}+4x+4
lcm-18-14x,af(-2)	lcm\:-18-14x,af(-2)
lcm 2a+8b,(a+4b)^2	lcm\:2a+8b,(a+4b)^{2}
lcm a^3b^3,a^2+2a^3-b^3	lcm\:a^{3}b^{3},a^{2}+2a^{3}-b^{3}
lcm v_{1}(-71),v_{2}(31),f_{2}(11)	lcm\:v_{1}(-71),v_{2}(31),f_{2}(11)
lcm 55x^2-3x+2582x^2-9x^2,5-3x+y	lcm\:55x^{2}-3x+2582x^{2}-9x^{2},5-3x+y
lcm 3x^2,9x^3-19x^2	lcm\:3x^{2},9x^{3}-19x^{2}
lcm 55x^2-3x+2,5-3x+y+6,2x^2-9x^2	lcm\:55x^{2}-3x+2,5-3x+y+6,2x^{2}-9x^{2}
lcm 246810a{2610},f(x)32	lcm\:246810a\left\{2610\right\},f(x)32
lcm x^2+14x,-5x+x^2	lcm\:x^{2}+14x,-5x+x^{2}
lcm 2x^2-9x^2,5-3x	lcm\:2x^{2}-9x^{2},5-3x
lcm 5x+3y,2x-6y,-4x-2y	lcm\:5x+3y,2x-6y,-4x-2y
lcm 3x+2y-9z,5z-9p+7q	lcm\:3x+2y-9z,5z-9p+7q
lcm 1,5,6,11,(x),28x	lcm\:1,5,6,11,(x),28x
lcm 2/3 x, 1/3 x,4x	lcm\:\frac{2}{3}x,\frac{1}{3}x,4x
lcm x+12y-1,4x-9y-15	lcm\:x+12y-1,4x-9y-15
lcm 21/2a-1/4b+2,(a-2b-3c)^2	lcm\:\frac{21}{2}\cdot\:a-\frac{1}{4}\cdot\:b+2,(a-2b-3c)^{2}
lcm 9 x/((sqrt(1-x^2))), 1/((x+sqrt(1+x^2))), 1/((sqrt(x+1)+\sqrt{x))}	lcm\:9\frac{x}{(\sqrt{1-x^{2}})},\frac{1}{(x+\sqrt{1+x^{2}})},\frac{1}{(\sqrt{x+1}+\sqrt{x})}
lcm (13-12p),(13+12p)	lcm\:(13-12p),(13+12p)
lcm x^2y,-2x^2y,-7x^2y,8x^2y	lcm\:x^{2}\cdot\:y,-2x^{2}\cdot\:y,-7x^{2}\cdot\:y,8x^{2}\cdot\:y
lcm-y+6,2a*b^2-9a	lcm\:-y+6,2a\cdot\:b^{2}-9a
lcm 3/((x-1)), k/((x(x+4)))	lcm\:\frac{3}{(x-1)},\frac{k}{(x(x+4))}
lcm (4x-5),(4x+20),(5x-5)^2	lcm\:(4x-5),(4x+20),(5x-5)^{2}
lcm a^2-9,a^2-6a+9	lcm\:a^{2}-9,a^{2}-6a+9
lcm-6,x,3,y,15	lcm\:-6,x,3,y,15
lcm 2a,-6.3a	lcm\:2a,-6.3a
lcm x+y+,2a*b^2	lcm\:x+y+,2a\cdot\:b^{2}
lcm d,(125)^4*(2/5)^4	lcm\:d,(125)^{4}\cdot\:(\frac{2}{5})^{4}
lcm a^2(b+c)^2,a^3(b+c)	lcm\:a^{2}\cdot\:(b+c)^{2},a^{3}\cdot\:(b+c)
lcm+6m^2-4,m^2+,((3m-6))/((4m+15))m^2	lcm\:+6m^{2}-4,m^{2}+,\frac{(3m-6)}{(4m+15)}m^{2}
lcm 3x+27	lcm\:3x+27
lcm-2m+3n-6,3m-8n+8,-5m+n-1	lcm\:-2m+3n-6,3m-8n+8,-5m+n-1
lcm 5x^2y,-3x^2y, 1/2 x^2y, 4/5 x^2y	lcm\:5x^{2}y,-3x^{2}y,\frac{1}{2}x^{2}y,\frac{4}{5}x^{2}y
lcm f(x)x^2,f(x-4)	lcm\:f(x)x^{2},f(x-4)
lcm b,sqrt(2/(((x-2)^2)))	lcm\:b,\sqrt{\frac{2}{((x-2)^{2})}}
lcm 7p,=7!	lcm\:7p,=7!
lcm 5(h+7),5h+35	lcm\:5(h+7),5h+35
lcm a(4,-2,3),b(2,0,-5),c(4,4,0)	lcm\:a(4,-2,3),b(2,0,-5),c(4,4,0)
lcm x^3+2x,-x^2+4	lcm\:x^{3}+2x,-x^{2}+4
lcm 7a^2-5a+33a^2-97+3a,1.5a+4a^2	lcm\:7a^{2}-5a+33a^{2}-97+3a,1.5a+4a^{2}
lcm 2(3x-2)+4(4-2x),3(1-5x)-2(2x-1)	lcm\:2(3x-2)+4(4-2x),3(1-5x)-2(2x-1)
lcm (-1-7),b(-3-10)	lcm\:(-1-7),b(-3-10)
lcm 3a+7b-c,a-b-c,15a-b	lcm\:3a+7b-c,a-b-c,15a-b
lcm a/f ,12%,8	lcm\:\frac{a}{f},12\%,8
lcm 3x-2,2x+6,+4x+1+1	lcm\:3x-2,2x+6,+4x+1+1
lcm (-1-5),b(2.3)	lcm\:(-1-5),b(2.3)
lcm 9x^2,x+y+6	lcm\:9x^{2},x+y+6
lcm [a,a+1]	lcm\:[a,a+1]
lcm 8x-3y+7x,-4x+5y-4z,-x-y-2z	lcm\:8x-3y+7x,-4x+5y-4z,-x-y-2z
lcm (12)/((x^7)), 5/((-x^7))	lcm\:\frac{12}{(x^{7})},\frac{5}{(-x^{7})}
lcm a(0.5)b(-2.2),c(r^{0.1})	lcm\:a(0.5)b(-2.2),c(r^{0.1})
lcm 4x^2-36,6x^2+14x-12	lcm\:4x^{2}-36,6x^{2}+14x-12
lcm x-1/2 ,x^3+3x^2+3x+1	lcm\:x-\frac{1}{2},x^{3}+3x^{2}+3x+1
lcm x+10x,24x+10x	lcm\:x+10x,24x+10x
lcm ((4+2x))/3 >,x^9-3	lcm\:\frac{(4+2x)}{3}>,x^{9}-3
lcm x^2+2x+1,3x^3+x^2+2x+5	lcm\:x^{2}+2x+1,3x^{3}+x^{2}+2x+5
lcm 2+3,(2x+3)	lcm\:2+3,(2x+3)
lcm 4/3x^2,-1/2x, 6/5*x^3	lcm\:\frac{4}{3}\cdot\:x^{2},-\frac{1}{2}\cdot\:x,\frac{6}{5}\cdot\:x^{3}
lcm 3a-2b+c,5a+8b-7c	lcm\:3a-2b+c,5a+8b-7c
lcm b,-37*1523+((-323.8))/7+9/21	lcm\:b,-37\cdot\:1523+\frac{(-323.8)}{7}+\frac{9}{21}
lcm eln(k),=4	lcm\:e\ln(k),=4

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