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Popular Algebra Problems

factor (3x+2)^2+8(3x+2)+12	factor\:(3x+2)^{2}+8(3x+2)+12
2x-4=2x	2x-4=2x
simplify 2/3-1/2+2/4	simplify\:\frac{2}{3}-\frac{1}{2}+\frac{2}{4}
factor a^2-9a+20	factor\:a^{2}-9a+20
\|x-7\|<2	\left\|x-7\right\|<2
p^2+5p-14=0	p^{2}+5p-14=0
simplify (1+a^3)/(1+a)	simplify\:\frac{1+a^{3}}{1+a}
2x^2+13x=7	2x^{2}+13x=7
simplify (1/(x-1))^2	simplify\:(\frac{1}{x-1})^{2}
factor (x-(2-5i))(x-(2+5i))	factor\:(x-(2-5i))(x-(2+5i))
simplify 3-5/3	simplify\:3-\frac{5}{3}
simplify \sqrt[3]{54}-\sqrt[3]{16}	simplify\:\sqrt[3]{54}-\sqrt[3]{16}
8m+5>= 5	8m+5\ge\:5
5k-3=-1	5k-3=-1
x+7<= 11	x+7\le\:11
simplify (4.210^8)/(2.110^{11)}	simplify\:\frac{4.2\cdot\:10^{8}}{2.1\cdot\:10^{11}}
5x^2=5	5x^{2}=5
factor c^{30}+27/1000	factor\:c^{30}+\frac{27}{1000}
factor 5x^3-20x^2-25x	factor\:5x^{3}-20x^{2}-25x
simplify (a+3b)/(3ab)+(a^2b-4ab^2)/(5a^2b^2)	simplify\:\frac{a+3b}{3ab}+\frac{a^{2}b-4ab^{2}}{5a^{2}b^{2}}
-8x^3-30x^2-18x<0	-8x^{3}-30x^{2}-18x<0
\|x-2\|>0	\left\|x-2\right\|>0
factor x^3-2x^2+6x-5	factor\:x^{3}-2x^{2}+6x-5
simplify-2(1/2)^{-1}	simplify\:-2(\frac{1}{2})^{-1}
-7x<21	-7x<21
factor 2x^3-12x^2y-14xy^2	factor\:2x^{3}-12x^{2}y-14xy^{2}
x^2-11x<12	x^{2}-11x<12
144+144/4+144/9+144/3+x=540	144+\frac{144}{4}+\frac{144}{9}+\frac{144}{3}+x=540
(2\|x\|)/(1-\|x-1\|)<= \|x+2\|	\frac{2\left\|x\right\|}{1-\left\|x-1\right\|}\le\:\left\|x+2\right\|
t-14>=-28	t-14\ge\:-28
simplify-1/2+3/2	simplify\:-\frac{1}{2}+\frac{3}{2}
simplify (y^{-1/2})^4	simplify\:(y^{-\frac{1}{2}})^{4}
simplify (10k^{10})/((2k^{-2))^{-3}}	simplify\:\frac{10k^{10}}{(2k^{-2})^{-3}}
4y=36	4y=36
factor 2x^2+3xy-9y^2	factor\:2x^{2}+3xy-9y^{2}
factor 3x^2-32x-11	factor\:3x^{2}-32x-11
x^2=20	x^{2}=20
6n^2+20n<= 50n^3	6n^{2}+20n\le\:50n^{3}
-4<=-2(x+8)<8	-4\le\:-2(x+8)<8
3x^2-6x+11=0	3x^{2}-6x+11=0
simplify (ln(2))/(0.12)	simplify\:\frac{\ln(2)}{0.12}
\|x-2\|+\|x+4\|=8	\left\|x-2\right\|+\left\|x+4\right\|=8
3(x+1)+4(x+3)=22	3(x+1)+4(x+3)=22
4(3x-2)=52	4(3x-2)=52
a^2-7a+10=0	a^{2}-7a+10=0
f+8<= 3\land f+9>=-4	f+8\le\:3\land\:f+9\ge\:-4
6[x-(2x+3)]=8-5x	6[x-(2x+3)]=8-5x
factor 14z^3-35z^2+16z-40	factor\:14z^{3}-35z^{2}+16z-40
-4<= (-4x-2)/(-3)<= 5	-4\le\:\frac{-4x-2}{-3}\le\:5
factor 2x-2y	factor\:2x-2y
5x+3=8.5	5x+3=8.5
(4x+1)(x-1)=4	(4x+1)(x-1)=4
simplify (a^6b^{24})^{1/6}	simplify\:(a^{6}b^{24})^{\frac{1}{6}}
-12=-32+4x	-12=-32+4x
simplify (1.0101^{(365)/(40.415)}-1)*100	simplify\:(1.0101^{\frac{365}{40.415}}-1)\cdot\:100
t^2-6t=-5	t^{2}-6t=-5
simplify (1/25)^{3/2}	simplify\:(\frac{1}{25})^{\frac{3}{2}}
-x^2-2x+3>= 0	-x^{2}-2x+3\ge\:0
b^2-2b-35=0	b^{2}-2b-35=0
simplify (sqrt(2))^5	simplify\:(\sqrt{2})^{5}
simplify 3/8-1/2	simplify\:\frac{3}{8}-\frac{1}{2}
2x^2+4x=48	2x^{2}+4x=48
-10x-5=-8x+11	-10x-5=-8x+11
2X-7=3	2X-7=3
factor 2xy-3xz	factor\:2xy-3xz
simplify (sqrt(6))/(4sqrt(3))	simplify\:\frac{\sqrt{6}}{4\sqrt{3}}
factor x^3+8x^2+11x-20	factor\:x^{3}+8x^{2}+11x-20
simplify 2(1/3)^0	simplify\:2(\frac{1}{3})^{0}
simplify (3)^{-3}	simplify\:(3)^{-3}
2/6 = x/(100)	\frac{2}{6}=\frac{x}{100}
(5(2x-1))/6+x/3 =1	\frac{5(2x-1)}{6}+\frac{x}{3}=1
factor m^2-22m+21	factor\:m^{2}-22m+21
25x^2-40x+80=0	25x^{2}-40x+80=0
x^2-x-6=4	x^{2}-x-6=4
(x+2)^2=20	(x+2)^{2}=20
simplify sqrt(-0.25)	simplify\:\sqrt{-0.25}
factor 4a^3-7a^2+4a-7	factor\:4a^{3}-7a^{2}+4a-7
y+4=0	y+4=0
x^2+(x+2)^2+7=(x+4)^2	x^{2}+(x+2)^{2}+7=(x+4)^{2}
2x+2=0	2x+2=0
x/2 >= 4/(x+1)+3	\frac{x}{2}\ge\:\frac{4}{x+1}+3
y-23>=-11	y-23\ge\:-11
(x+4)(x-6)<0	(x+4)(x-6)<0
simplify (-4b^2+6b-9)-(7b^2-2b-5)	simplify\:(-4b^{2}+6b-9)-(7b^{2}-2b-5)
x^2-6x+8<0	x^{2}-6x+8<0
simplify (12!)/((12-7)!)	simplify\:\frac{12!}{(12-7)!}
23z+19=3(5z-9)+8z+46	23z+19=3(5z-9)+8z+46
m^2-5<0	m^{2}-5<0
simplify \sqrt[3]{-1/512}	simplify\:\sqrt[3]{-\frac{1}{512}}
factor 5-u+5u^2-u^3	factor\:5-u+5u^{2}-u^{3}
simplify e^{ln(13)}	simplify\:e^{\ln(13)}
simplify ((t^2)/4)^2	simplify\:(\frac{t^{2}}{4})^{2}
2x^2+12x+20=0	2x^{2}+12x+20=0
-u/3 =-31	-\frac{u}{3}=-31
x^2= 24/25	x^{2}=\frac{24}{25}
2>= 1/(a-1)>1	2\ge\:\frac{1}{a-1}>1
x^2+2x-1<0	x^{2}+2x-1<0
simplify sqrt(3)*sqrt(7)	simplify\:\sqrt{3}\cdot\:\sqrt{7}
[(2d+1)^{(1/2)}]+[(d)^{(1/2)}]<= 5	[(2d+1)^{(\frac{1}{2})}]+[(d)^{(\frac{1}{2})}]\le\:5
7x-5=23	7x-5=23

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