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-8j+14=-2(4j-7)	-8j+14=-2(4j-7)
simplify (9/5)^2	simplify\:(\frac{9}{5})^{2}
-4+u=-16	-4+u=-16
((31+1))/2-1/3 <1	\frac{(31+1)}{2}-\frac{1}{3}<1
-5a+2=127	-5a+2=127
simplify 4x^2*x^2	simplify\:4x^{2}\cdot\:x^{2}
(x-4)(x+1)>= 0	(x-4)(x+1)\ge\:0
x^4+2x^3-7x^2-8x+12<= 0	x^{4}+2x^{3}-7x^{2}-8x+12\le\:0
factor x^2+4x+2x+8	factor\:x^{2}+4x+2x+8
2x+9+3x+x=5x+9	2x+9+3x+x=5x+9
factor x^3+3x^2-3x-9	factor\:x^{3}+3x^{2}-3x-9
2/3 <=-9	\frac{2}{3}\le\:-9
-1/3 x+5/6 x+2=-1/2+1/6 x	-\frac{1}{3}x+\frac{5}{6}x+2=-\frac{1}{2}+\frac{1}{6}x
25=(y-8)^2	25=(y-8)^{2}
simplify 3^{log_{3}(4)}	simplify\:3^{\log_{3}(4)}
-(1^3)/(3*3^3)+ln(3)=x	-\frac{1^{3}}{3\cdot\:3^{3}}+\ln(3)=x
x^2-8x=33	x^{2}-8x=33
11=2b+17	11=2b+17
factor 1250x^4-2y^4	factor\:1250x^{4}-2y^{4}
factor p^2-1-4q^2-4q	factor\:p^{2}-1-4q^{2}-4q
s^2-6s+10=0	s^{2}-6s+10=0
4.9t^2+1.94t-5=0	4.9t^{2}+1.94t-5=0
2x-4=x+3	2x-4=x+3
factor 9x^2+37x+4	factor\:9x^{2}+37x+4
10x-10=-10x-10	10x-10=-10x-10
8x+5=6x+15	8x+5=6x+15
4v+3<= 27\land 2v+2<8	4v+3\le\:27\land\:2v+2<8
\|3x-7\|>= 5	\left\|3x-7\right\|\ge\:5
12<= 1+y^3<= 34	12\le\:1+y^{3}\le\:34
10x=150	10x=150
factor 25a^2-1	factor\:25a^{2}-1
0^2+y^2+4(0)-10y+4=0	0^{2}+y^{2}+4(0)-10y+4=0
factor-x^2+5x-6	factor\:-x^{2}+5x-6
3x^2+5=-8x	3x^{2}+5=-8x
simplify ln(1)+1	simplify\:\ln(1)+1
7^2+4^2=x^2	7^{2}+4^{2}=x^{2}
(2)-(-2x-6)=0	(2)-(-2x-6)=0
x^3-25x>= 0	x^{3}-25x\ge\:0
factor sqrt(16y^7)	factor\:\sqrt{16y^{7}}
(x-8)(4x+3)=0	(x-8)(4x+3)=0
(334)/(0.87)= x/((0.87+0.22))	\frac{334}{0.87}=\frac{x}{(0.87+0.22)}
2x^2+160=0	2x^{2}+160=0
29-2(3-5w)>= 13	29-2(3-5w)\ge\:13
factor 3d^2+20d+12	factor\:3d^{2}+20d+12
-18=-3t	-18=-3t
x^2+12x-8=0	x^{2}+12x-8=0
\|-x+5\|>= \|2x-1\|	\left\|-x+5\right\|\ge\:\left\|2x-1\right\|
simplify (3/5)/2	simplify\:\frac{\frac{3}{5}}{2}
30<3x-3((x-10)/2)<= 60	30<3x-3(\frac{x-10}{2})\le\:60
simplify sqrt(24a^2b^4)	simplify\:\sqrt{24a^{2}b^{4}}
simplify 2-(-8)	simplify\:2-(-8)
R/(10)>=-1	\frac{R}{10}\ge\:-1
factor z(z-5)-6(z-5)	factor\:z(z-5)-6(z-5)
simplify log_{2}(0.1)	simplify\:\log_{2}(0.1)
simplify ((-54)^2)/(\sqrt[3]{(-54)^5)}	simplify\:\frac{(-54)^{2}}{\sqrt[3]{(-54)^{5}}}
simplify 243^{5/2}	simplify\:243^{\frac{5}{2}}
-x^2+6x>5	-x^{2}+6x>5
-0.8x^2+20x-62.5=0	-0.8x^{2}+20x-62.5=0
2x-3=21	2x-3=21
-1<= x<6	-1\le\:x<6
factor (2x+3)^3-y^3	factor\:(2x+3)^{3}-y^{3}
factor 8c^3-125d^3	factor\:8c^{3}-125d^{3}
2x^2-3x-14=0	2x^{2}-3x-14=0
-4=2x-8	-4=2x-8
factor 3x^2+2x-33	factor\:3x^{2}+2x-33
18+(7/9)b=(-4)	18+(\frac{7}{9})b=(-4)
factor 24x+18y	factor\:24x+18y
16=-2x-1	16=-2x-1
log_{9}(1)=x	\log_{9}(1)=x
z^2-12z+11=0	z^{2}-12z+11=0
x^2+7x-144=0	x^{2}+7x-144=0
2x>=-8	2x\ge\:-8
\|x-4\|+3<= 0	\left\|x-4\right\|+3\le\:0
2\|x+4\|-2=10	2\left\|x+4\right\|-2=10
x^2-12x+5=0	x^{2}-12x+5=0
factor 3z^2+20z-7	factor\:3z^{2}+20z-7
simplify ln(sqrt(e)^3)	simplify\:\ln(\sqrt{e}^{3})
factor 2s^3+3s^2-3s-2	factor\:2s^{3}+3s^{2}-3s-2
81^y<27^{y+3}	81^{y}<27^{y+3}
-x^2>= 4-5x	-x^{2}\ge\:4-5x
simplify i^{233}	simplify\:i^{233}
x^2+2x-35>0	x^{2}+2x-35>0
simplify (n-7)/2+(n+5)/2	simplify\:\frac{n-7}{2}+\frac{n+5}{2}
simplify (2+sqrt(8))/2	simplify\:\frac{2+\sqrt{8}}{2}
24>=-3b	24\ge\:-3b
(3-2(x-2))/6-(1+3(2-x))/4 <=-(3x-1)/(12)	\frac{3-2(x-2)}{6}-\frac{1+3(2-x)}{4}\le\:-\frac{3x-1}{12}
factor 2x^2+3+4x^3+1	factor\:2x^{2}+3+4x^{3}+1
factor-8h^2-13h+6	factor\:-8h^{2}-13h+6
simplify (k^4)^{-3}	simplify\:(k^{4})^{-3}
factor x^3-15x^2+75x-125	factor\:x^{3}-15x^{2}+75x-125
factor x^2-22x+121	factor\:x^{2}-22x+121
d^3+12=14	d^{3}+12=14
factor x^2-18x+65	factor\:x^{2}-18x+65
4>= 2-4x	4\ge\:2-4x
simplify 2*4/9	simplify\:2\cdot\:\frac{4}{9}
factor 16x^5-12x^2y+28x^2	factor\:16x^{5}-12x^{2}y+28x^{2}
factor 169x^2-121y^2	factor\:169x^{2}-121y^{2}
factor n^2-7n-18	factor\:n^{2}-7n-18
simplify 1/41/41/4	simplify\:\frac{1}{4}\cdot\:\frac{1}{4}\cdot\:\frac{1}{4}
-x^2+4x<4	-x^{2}+4x<4

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