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x(3x-8)=11	x(3x-8)=11
factor 6x^2+72x+192	factor\:6x^{2}+72x+192
16.1x^2+1120x-4480=0	16.1x^{2}+1120x-4480=0
(3a+8)/7 =5	\frac{3a+8}{7}=5
simplify (-1/3)^{-3}	simplify\:(-\frac{1}{3})^{-3}
\|m-4\|=4	\left\|m-4\right\|=4
3-4z>39	3-4z>39
-7x+3<=-53	-7x+3\le\:-53
c^2-6c+2=0	c^{2}-6c+2=0
factor 64x^2-225y^2	factor\:64x^{2}-225y^{2}
simplify (-1+(-1)^1+2pi(-1)^1)/(pi(1)^2)	simplify\:\frac{-1+(-1)^{1}+2π(-1)^{1}}{π(1)^{2}}
factor 5u^2+22u+8	factor\:5u^{2}+22u+8
-7x-6>15	-7x-6>15
simplify 2/5 (4)	simplify\:\frac{2}{5}(4)
10y^2-16y+5=0	10y^{2}-16y+5=0
1>2	1>2
simplify (2m^4)(5m^2)	simplify\:(2m^{4})(5m^{2})
m/3 >=-4	\frac{m}{3}\ge\:-4
simplify (sqrt(3))/(-1-sqrt(5))	simplify\:\frac{\sqrt{3}}{-1-\sqrt{5}}
3(x-2)=x+6	3(x-2)=x+6
factor 8x^2+3x-5	factor\:8x^{2}+3x-5
1+(20}{x+1}<= \frac{20)/x	1+\frac{20}{x+1}\le\:\frac{20}{x}
(x+7)^2(x+5)>0	(x+7)^{2}(x+5)>0
factor x^2-16xy+64y^2	factor\:x^{2}-16xy+64y^{2}
join (pi^2)/(16)-pi/8	join\:\frac{π^{2}}{16}-\frac{π}{8}
simplify 2/(2-i)-2/(2+i)	simplify\:\frac{2}{2-i}-\frac{2}{2+i}
simplify sqrt(1/8)	simplify\:\sqrt{\frac{1}{8}}
simplify (a+2b)(3b+a)-(2a-b)^2	simplify\:(a+2b)(3b+a)-(2a-b)^{2}
(2n+2)!	(2n+2)!
simplify (-1)/3+1	simplify\:\frac{-1}{3}+1
expand (k(k+1))/2+(k+1)	expand\:\frac{k(k+1)}{2}+(k+1)
2x^2-11=0	2x^{2}-11=0
(2x+4)/3 = x/6-3	\frac{2x+4}{3}=\frac{x}{6}-3
factor x^{16}-y^{18}	factor\:x^{16}-y^{18}
simplify (3x^3)/(6y^3)*(y^5)/(x^5)	simplify\:\frac{3x^{3}}{6y^{3}}\cdot\:\frac{y^{5}}{x^{5}}
16>= 6+x/2	16\ge\:6+\frac{x}{2}
simplify ln(xe^x)	simplify\:\ln(xe^{x})
4x^2-28x+49=0	4x^{2}-28x+49=0
w^2-3w=10	w^{2}-3w=10
2/3 = x/6	\frac{2}{3}=\frac{x}{6}
factor 6x^2+7x-5	factor\:6x^{2}+7x-5
-4x+6=-30	-4x+6=-30
simplify (3/7 m^3+1/4 n^3)(3/7 m^3-1/4 n^3)	simplify\:(\frac{3}{7}m^{3}+\frac{1}{4}n^{3})(\frac{3}{7}m^{3}-\frac{1}{4}n^{3})
factor 16x^2-9y^2	factor\:16x^{2}-9y^{2}
x^2+20x+100>0	x^{2}+20x+100>0
(x+3)^2=49	(x+3)^{2}=49
simplify (5-i)/(3+4i)	simplify\:\frac{5-i}{3+4i}
3m+12>33\land-4m>= 32	3m+12>33\land\:-4m\ge\:32
\| 5/(x+2)\|=7	\left\|\frac{5}{x+2}\right\|=7
(x+2)/(3+2x)<= 5	\frac{x+2}{3+2x}\le\:5
2x^2-3x-5>0	2x^{2}-3x-5>0
simplify log_{4}(60)-log_{4}(4)+log_{4}(x)	simplify\:\log_{4}(60)-\log_{4}(4)+\log_{4}(x)
\| 3/2 x-4/3 \|>1	\left\|\frac{3}{2}x-\frac{4}{3}\right\|>1
-3x+4<= 4x-10	-3x+4\le\:4x-10
x^2+6/7 x-55=0	x^{2}+\frac{6}{7}x-55=0
simplify 6-4	simplify\:6-4
factor 5n^2+8n+3	factor\:5n^{2}+8n+3
0<x	0<x
simplify x*1/2 x^{-1/2}	simplify\:x\cdot\:\frac{1}{2}x^{-\frac{1}{2}}
y-13/23 =-11/23	y-\frac{13}{23}=-\frac{11}{23}
(5(1)^2(5(1)+3))/((1-5(1))^5)	\frac{5(1)^{2}(5(1)+3)}{(1-5(1))^{5}}
factor 5x^3+30x^2-15x	factor\:5x^{3}+30x^{2}-15x
4p^{5/2}q^{3/2}	4p^{\frac{5}{2}}q^{\frac{3}{2}}
x^2-x-6<0	x^{2}-x-6<0
4x^2=44	4x^{2}=44
simplify sqrt(0.0064)	simplify\:\sqrt{0.0064}
simplify (x^2)^{-3}x^{23}(x^4)^{-1/2}	simplify\:(x^{2})^{-3}\cdot\:x^{23}\cdot\:(x^{4})^{-\frac{1}{2}}
factor 9v^2+48v+64	factor\:9v^{2}+48v+64
factor 64x^3+125	factor\:64x^{3}+125
simplify (5n^3)/(3(n)^3)	simplify\:\frac{5n^{3}}{3(n)^{3}}
simplify (30!)/(5!25!)	simplify\:\frac{30!}{5!25!}
1/3 x-3=4	\frac{1}{3}x-3=4
factor (x-y)^2-4z^2	factor\:(x-y)^{2}-4z^{2}
factor 2m^2+m	factor\:2m^{2}+m
-x^2-3x+9=0	-x^{2}-3x+9=0
(-x)/3 =2	\frac{-x}{3}=2
simplify 1/(24/25)	simplify\:\frac{1}{\frac{24}{25}}
factor 72xab-168xv+96xa-126xvb	factor\:72xab-168xv+96xa-126xvb
factor z^2-3z-4	factor\:z^{2}-3z-4
x+x/2 =78	x+\frac{x}{2}=78
13b-1=4b-19	13b-1=4b-19
simplify 1/2-1/9	simplify\:\frac{1}{2}-\frac{1}{9}
factor 7x^2+16x+4	factor\:7x^{2}+16x+4
simplify 1/9*6	simplify\:\frac{1}{9}\cdot\:6
-4(5-5v)=80	-4(5-5v)=80
-7<3x-8<10	-7<3x-8<10
simplify 2sqrt(150)	simplify\:2\sqrt{150}
\|-4x+6\|<= 5	\left\|-4x+6\right\|\le\:5
factor 9ax^3+18bx^2+24cx	factor\:9ax^{3}+18bx^{2}+24cx
factor z^2-z-6	factor\:z^{2}-z-6
x=(-6-sqrt(6^2-96))/6	x=\frac{-6-\sqrt{6^{2}-96}}{6}
factor 45mn^4+15m^3n^5	factor\:45mn^{4}+15m^{3}n^{5}
2sqrt(13)x=-6	2\cdot\:\sqrt{13}\cdot\:x=-6
y+1>= 6	y+1\ge\:6
3(2+v)-v=4+2(v+1)	3(2+v)-v=4+2(v+1)
2t>= 10	2t\ge\:10
simplify e^{2pii}	simplify\:e^{2πi}
factor a^2-2ad+d^2	factor\:a^{2}-2ad+d^{2}
simplify 3/(8p^2q)+5/(4p^2q)	simplify\:\frac{3}{8p^{2}q}+\frac{5}{4p^{2}q}
x+4/9 = 3/4	x+\frac{4}{9}=\frac{3}{4}

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