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Popular Algebra Problems

factor 6800d^2+1125d-5832	factor\:6800d^{2}+1125d-5832
factor a^2+a-72	factor\:a^{2}+a-72
5x^2+13x=6	5x^{2}+13x=6
-3h+2>= 8	-3h+2\ge\:8
144x^2-81=0	144x^{2}-81=0
simplify 1/7-2	simplify\:\frac{1}{7}-2
(25x^2-49)/(x^2-36)<= 0	\frac{25x^{2}-49}{x^{2}-36}\le\:0
simplify 24*8	simplify\:24\cdot\:8
(x-1)/(x^2-4)<0	\frac{x-1}{x^{2}-4}<0
simplify 5/(sqrt(2)-1)	simplify\:\frac{5}{\sqrt{2}-1}
-4.75= z/2	-4.75=\frac{z}{2}
x^2(6x+11)>3x+2	x^{2}(6x+11)>3x+2
4x+5=25	4x+5=25
simplify-1/3 (4)	simplify\:-\frac{1}{3}(4)
4x^2+2=326	4x^{2}+2=326
simplify (256)^{3/4}	simplify\:(256)^{\frac{3}{4}}
x-3.9=7.4	x-3.9=7.4
solvefor y,x^4+y^2-xy=16	solvefor\:y,x^{4}+y^{2}-xy=16
x^3-8x^2+19x-12<0	x^{3}-8x^{2}+19x-12<0
-2x+140=x-3x+100+5x	-2x+140=x-3x+100+5x
simplify 9/2-3	simplify\:\frac{9}{2}-3
0<= (1-x)/(2x-1)<3	0\le\:\frac{1-x}{2x-1}<3
simplify (9!)/((9-5)!*5!)	simplify\:\frac{9!}{(9-5)!\cdot\:5!}
(x+4)/3 =-6	\frac{x+4}{3}=-6
simplify 4/(sqrt(2)-5\sqrt{3)}	simplify\:\frac{4}{\sqrt{2}-5\sqrt{3}}
factor x^4-6x^3+4x^2+15x+4	factor\:x^{4}-6x^{3}+4x^{2}+15x+4
98z^2+39=41	98z^{2}+39=41
factor 4a^3-36a	factor\:4a^{3}-36a
\|2x\|=\|x+3\|	\left\|2x\right\|=\left\|x+3\right\|
simplify (2x^3y^7)/(4x^3y^3)	simplify\:\frac{2x^{3}y^{7}}{4x^{3}y^{3}}
3/1000 (x-100)^2+10=30	\frac{3}{1000}(x-100)^{2}+10=30
10^2+x^2=12^2	10^{2}+x^{2}=12^{2}
-2w>-2\lor 4w-2>14	-2w>-2\lor\:4w-2>14
x-10=0	x-10=0
simplify (-5b^2-8b)-(-9b^3-5b^2-8b)	simplify\:(-5b^{2}-8b)-(-9b^{3}-5b^{2}-8b)
n/3+2>0	\frac{n}{3}+2>0
-1/2 x<= (-9)/4+4/5 x	-\frac{1}{2}x\le\:\frac{-9}{4}+\frac{4}{5}x
x^2+10x=-26	x^{2}+10x=-26
simplify sqrt(125/2)	simplify\:\sqrt{\frac{125}{2}}
2(4z-2)=44	2(4z-2)=44
factor 15m^2+11m-14	factor\:15m^{2}+11m-14
factor 45xy^6-20y^4z^4	factor\:45xy^{6}-20y^{4}z^{4}
3x^2+10x>= 8	3x^{2}+10x\ge\:8
y^2+3y-4=0	y^{2}+3y-4=0
(1200-n)/(1200)=0.04	\frac{1200-n}{1200}=0.04
-8=(x+11)/(-2)	-8=\frac{x+11}{-2}
-11u-8+3u=24	-11u-8+3u=24
\|3x-2\|>= 5	\left\|3x-2\right\|\ge\:5
22x-6+70=148	22x-6+70=148
x^2=2x+3	x^{2}=2x+3
x+1/7+2x-3/3 >= 3+x-1/5	x+\frac{1}{7}+2x-\frac{3}{3}\ge\:3+x-\frac{1}{5}
simplify ((4s^5t^{-7})/(-2s^{-2)t^4})^3	simplify\:(\frac{4s^{5}t^{-7}}{-2s^{-2}t^{4}})^{3}
2(2x+9)=50	2(2x+9)=50
factor 9u^2-4	factor\:9u^{2}-4
factor (ab)^4-81	factor\:(ab)^{4}-81
simplify ((6n^2)/(3n))^{-3}	simplify\:(\frac{6n^{2}}{3n})^{-3}
factor (b-c)^3+(c-a)^3+(a-b)^3	factor\:(b-c)^{3}+(c-a)^{3}+(a-b)^{3}
factor x^6-27y^3	factor\:x^{6}-27y^{3}
x-4=10	x-4=10
simplify 69(pi/(180))	simplify\:69(\frac{π}{180})
\|x+5\|=3x-7	\left\|x+5\right\|=3x-7
(2y-3)/4 =(6y+7)/3	\frac{2y-3}{4}=\frac{6y+7}{3}
27x^2+21x=0	27x^{2}+21x=0
factor x^4+3x^3-2x-6	factor\:x^{4}+3x^{3}-2x-6
simplify (x^2y^{-1})^2	simplify\:(x^{2}y^{-1})^{2}
3/4-(x+1}{12}= 2/3-\frac{x-1)/6	\frac{3}{4}-\frac{x+1}{12}=\frac{2}{3}-\frac{x-1}{6}
-10x=-210	-10x=-210
factor i^{4k+5}+i^{8k+23}-i^{4k-2}	factor\:i^{4k+5}+i^{8k+23}-i^{4k-2}
20^2+15^2=x^2	20^{2}+15^{2}=x^{2}
x^2+x-1>= 0	x^{2}+x-1\ge\:0
9+n<10	9+n<10
-3x^2+3=(x+1)(x-1)	-3x^{2}+3=(x+1)(x-1)
-27=9(-1+x)	-27=9(-1+x)
factor 64x^3-343	factor\:64x^{3}-343
simplify sqrt(3^2+3^2)	simplify\:\sqrt{3^{2}+3^{2}}
(m+3)(5m+1)=3(m-4)+7	(m+3)(5m+1)=3(m-4)+7
0.0000987x^2-0.009x+0.0613=0	0.0000987x^{2}-0.009x+0.0613=0
simplify 6^4log_{6}(3)	simplify\:6^{4}\log_{6}(3)
simplify (9!)/(5!)	simplify\:\frac{9!}{5!}
simplify 5(2/3)	simplify\:5(\frac{2}{3})
x+9=-4x+39	x+9=-4x+39
12-8z=-20-4z	12-8z=-20-4z
factor x^2+24x+144-y^2	factor\:x^{2}+24x+144-y^{2}
simplify (6^8)/6	simplify\:\frac{6^{8}}{6}
n^2=36	n^{2}=36
factor y^3-x^3	factor\:y^{3}-x^{3}
(2x+3)/6+(2x-1)/4 =x	\frac{2x+3}{6}+\frac{2x-1}{4}=x
simplify 1-(sqrt(2))/2	simplify\:1-\frac{\sqrt{2}}{2}
f=4(0)^2+4(0)-2	f=4(0)^{2}+4(0)-2
x^4>= x^2	x^{4}\ge\:x^{2}
factor z^2-36	factor\:z^{2}-36
factor 40t^3+25t^2+80t	factor\:40t^{3}+25t^{2}+80t
3x+2=11	3x+2=11
simplify (17!)/(11!6!)	simplify\:\frac{17!}{11!6!}
\|2x+4\|-4<= 4	\left\|2x+4\right\|-4\le\:4
(x-2)(3x-1)=0	(x-2)(3x-1)=0
simplify (5^8)^2	simplify\:(5^{8})^{2}
-2x^2<0	-2x^{2}<0
factor x^2y^2-1	factor\:x^{2}y^{2}-1
(x+2)(x-2)+16=(x+2)^2+(x-2)^2	(x+2)(x-2)+16=(x+2)^{2}+(x-2)^{2}

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