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Popular Algebra Problems

factor 8x(x-3)^4+16x^2(x-3)^3	factor\:8x(x-3)^{4}+16x^{2}(x-3)^{3}
factor d^2+10d+9	factor\:d^{2}+10d+9
3/4 x-1/2 =-2	\frac{3}{4}x-\frac{1}{2}=-2
simplify 1/2-1/10	simplify\:\frac{1}{2}-\frac{1}{10}
4x^2=36x-87	4x^{2}=36x-87
v^2= 25/81	v^{2}=\frac{25}{81}
5x^2=2x+2	5x^{2}=2x+2
simplify (9/5)^{-2}	simplify\:(\frac{9}{5})^{-2}
factor 8-1/8 a^3	factor\:8-\frac{1}{8}a^{3}
simplify \sqrt[3]{-250}	simplify\:\sqrt[3]{-250}
factor 3c^4-81c	factor\:3c^{4}-81c
3x^2-10x-8=0	3x^{2}-10x-8=0
1-5y>3	1-5y>3
\|x^2+2x+3\|>= \|x-1\|	\left\|x^{2}+2x+3\right\|\ge\:\left\|x-1\right\|
factor x^3+7x^2+2x-40	factor\:x^{3}+7x^{2}+2x-40
1.2x+1.8<= 7.8	1.2x+1.8\le\:7.8
3x^2+18x+34=7	3x^{2}+18x+34=7
-5\|1-2x\|=-60	-5\left\|1-2x\right\|=-60
x^2-(3(7)-4)x+77-5=0	x^{2}-(3(7)-4)x+77-5=0
1-[2-(3-x)]=4x-(6+x)	1-[2-(3-x)]=4x-(6+x)
(4-1)^2	(4-1)^{2}
factor 3z^2-22z+7	factor\:3z^{2}-22z+7
simplify 1/6 (2)	simplify\:\frac{1}{6}(2)
factor x^2-10x+24	factor\:x^{2}-10x+24
factor 2x^2-12xy-32y^2	factor\:2x^{2}-12xy-32y^{2}
-6((4x)/9-(8x-1)/3)-(5x+2)/3 =-1	-6(\frac{4x}{9}-\frac{8x-1}{3})-\frac{5x+2}{3}=-1
factor a^2-b^2+25+10a	factor\:a^{2}-b^{2}+25+10a
x^2+11x+8=0	x^{2}+11x+8=0
factor (a^2)/4-ab+b^2	factor\:\frac{a^{2}}{4}-ab+b^{2}
(4x+3)(5x+6)=0	(4x+3)(5x+6)=0
5(x+1/10)=3x+1/2	5(x+\frac{1}{10})=3x+\frac{1}{2}
factor 2xyz-8z+14xy-56	factor\:2xyz-8z+14xy-56
0=-4x^2+14x-7	0=-4x^{2}+14x-7
factor a^2+15ab+56b^2	factor\:a^{2}+15ab+56b^{2}
factor 75p^2-27	factor\:75p^{2}-27
log_{10}(0.0001)=x	\log_{10}(0.0001)=x
8-(-2t+1)<t+5-7	8-(-2t+1)<t+5-7
x^2-14x+33<= 0	x^{2}-14x+33\le\:0
simplify (9)^{-5/2}	simplify\:(9)^{-\frac{5}{2}}
4x^2+9=-3	4x^{2}+9=-3
(4x+4)/2+(2x-8)/2 =-7/5	\frac{4x+4}{2}+\frac{2x-8}{2}=-\frac{7}{5}
-2x+7<= 3\land 2x<= 9-2x	-2x+7\le\:3\land\:2x\le\:9-2x
-4<= 2-3x<=-2	-4\le\:2-3x\le\:-2
200x>110.5x+89500	200x>110.5x+89500
4x-5=11x+16	4x-5=11x+16
factor xy+xz	factor\:xy+xz
156=90	156=90
7.9x+6.6=6.7	7.9x+6.6=6.7
simplify 1/(sqrt(14))	simplify\:\frac{1}{\sqrt{14}}
x^2+5x>= 3-x^2	x^{2}+5x\ge\:3-x^{2}
solvefor z,w(-4+z)=mz+17	solvefor\:z,w(-4+z)=mz+17
factor n^2+n-56	factor\:n^{2}+n-56
(4x) 1/2 =6	(4x)\frac{1}{2}=6
simplify (v^3w^{-3})/(-v^{-6)w^3}	simplify\:\frac{v^{3}w^{-3}}{-v^{-6}w^{3}}
factor x^4-6x^2+8	factor\:x^{4}-6x^{2}+8
factor 16n^2-25	factor\:16n^{2}-25
0=25-x^2	0=25-x^{2}
x^2-8x=6	x^{2}-8x=6
simplify log_{5}(\sqrt[3]{5})	simplify\:\log_{5}(\sqrt[3]{5})
simplify 3/5+7/3+1/2	simplify\:\frac{3}{5}+\frac{7}{3}+\frac{1}{2}
-1/2 <(2x+3)/5 < 3/2	-\frac{1}{2}<\frac{2x+3}{5}<\frac{3}{2}
11x^2+55x=0	11x^{2}+55x=0
1/2 r-3=3(4-3/2 r)	\frac{1}{2}r-3=3(4-\frac{3}{2}r)
simplify (39)/(-13)	simplify\:\frac{39}{-13}
\|x+7\|<0.03	\left\|x+7\right\|<0.03
factor x^3-9x^2+24x-16	factor\:x^{3}-9x^{2}+24x-16
factor 3x^2+10x-25	factor\:3x^{2}+10x-25
simplify i/(1-2i)	simplify\:\frac{i}{1-2i}
factor m^2+7m	factor\:m^{2}+7m
x^2-4x-18=0	x^{2}-4x-18=0
simplify 1log_{3}(3)	simplify\:1\log_{3}(3)
-x^2+4x-7=0	-x^{2}+4x-7=0
x-(-64)=-18+27	x-(-64)=-18+27
-13=5(1+4m)-2m	-13=5(1+4m)-2m
simplify (3-sqrt(2))(3+sqrt(2))	simplify\:(3-\sqrt{2})(3+\sqrt{2})
x+3>= 5	x+3\ge\:5
-34+10x=7x+17	-34+10x=7x+17
-2x^2+2x+1=0	-2x^{2}+2x+1=0
4b(b+4)=0	4b(b+4)=0
simplify (25/36)^{-1/2}	simplify\:(\frac{25}{36})^{-\frac{1}{2}}
factor x^3-4x	factor\:x^{3}-4x
2/3 x^2=24	\frac{2}{3}x^{2}=24
simplify 7/5+4/9-3/8	simplify\:\frac{7}{5}+\frac{4}{9}-\frac{3}{8}
x-(7x-3)<7-4x-5	x-(7x-3)<7-4x-5
factor 12a^2-4bc+16ac-3ab	factor\:12a^{2}-4bc+16ac-3ab
4(3+y)-y=6+3(y+2)	4(3+y)-y=6+3(y+2)
simplify 6-0	simplify\:6-0
(r-3)(r+6)=0	(r-3)(r+6)=0
3+5\|8-2x\|=63	3+5\left\|8-2x\right\|=63
4(x^2-5)+3=7	4(x^{2}-5)+3=7
(-5)/3 x+2/5-1/3 x+1=0	\frac{-5}{3}x+\frac{2}{5}-\frac{1}{3}x+1=0
(x+9)^2(x+6)>0	(x+9)^{2}(x+6)>0
8= 1/4 (5x-8)	8=\frac{1}{4}(5x-8)
\|1-3x\|>2	\left\|1-3x\right\|>2
\|2y-8\|>2	\left\|2y-8\right\|>2
simplify (sqrt(2))/(sqrt(72))	simplify\:\frac{\sqrt{2}}{\sqrt{72}}
simplify (-1024)^{1/5}	simplify\:(-1024)^{\frac{1}{5}}
simplify-4+10	simplify\:-4+10
simplify 3/4 sqrt(192)-5/6 sqrt(108)	simplify\:\frac{3}{4}\sqrt{192}-\frac{5}{6}\sqrt{108}
simplify (m-3n)/(6m^3n)-(m+3n)/(6m^3n)	simplify\:\frac{m-3n}{6m^{3}n}-\frac{m+3n}{6m^{3}n}

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