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Popular Algebra Problems

simplify (2pi}{\frac{2pi)/5}	simplify\:\frac{2π}{\frac{2π}{5}}
(x+7)^2(x+4)(x-1)>0	(x+7)^{2}(x+4)(x-1)>0
\|2x-4+5x-3\|>= 8	\left\|2x-4+5x-3\right\|\ge\:8
factor 8x^2-18x-5	factor\:8x^{2}-18x-5
m(m-3)=0	m(m-3)=0
(2x+1)/(x-2)<= 3	\frac{2x+1}{x-2}\le\:3
\|4x-5\|=\|2x+3\|	\left\|4x-5\right\|=\left\|2x+3\right\|
4(5x-3)<5(4x-3)	4(5x-3)<5(4x-3)
simplify (3i)/(4-2i)	simplify\:\frac{3i}{4-2i}
factor 1-x^4	factor\:1-x^{4}
(4-6x)/5 >2	\frac{4-6x}{5}>2
(2(x+6))/7 =3x-1	\frac{2(x+6)}{7}=3x-1
(3z}{1-i}+\frac{2z)/i = 6/(4+i)	\frac{3z}{1-i}+\frac{2z}{i}=\frac{6}{4+i}
simplify (6n+6)/(n+9)*(n^2+6n-27)/(6n+6)	simplify\:\frac{6n+6}{n+9}\cdot\:\frac{n^{2}+6n-27}{6n+6}
2-3(x+5)=5x-13	2-3(x+5)=5x-13
simplify \sqrt[3]{1/216}	simplify\:\sqrt[3]{\frac{1}{216}}
\|(2x-7)/4 \|<= 1/5	\left\|\frac{2x-7}{4}\right\|\le\:\frac{1}{5}
simplify (1/(4ab))^{-2}	simplify\:(\frac{1}{4ab})^{-2}
(x+1)/4-1/6 =(2-x)/3	\frac{x+1}{4}-\frac{1}{6}=\frac{2-x}{3}
(9-x)/6 =5	\frac{9-x}{6}=5
10x<50	10x<50
simplify 1/(-1/4+2)	simplify\:\frac{1}{-\frac{1}{4}+2}
simplify (2/3 x^5y^4)^3	simplify\:(\frac{2}{3}x^{5}y^{4})^{3}
6w^2+w+1=0	6w^{2}+w+1=0
simplify (15/2)^2	simplify\:(\frac{15}{2})^{2}
(1-2)^2	(1-2)^{2}
18-3x-4=3x-4	18-3x-4=3x-4
expand (1-x)^3	expand\:(1-x)^{3}
1/3 (2x+3)=-9	\frac{1}{3}(2x+3)=-9
simplify 5sqrt(8)	simplify\:5\sqrt{8}
simplify (-6x^3y^5)^4	simplify\:(-6x^{3}y^{5})^{4}
simplify sqrt(3)(sqrt(5)+sqrt(3))	simplify\:\sqrt{3}(\sqrt{5}+\sqrt{3})
factor 4x^2-17xy+15y^2	factor\:4x^{2}-17xy+15y^{2}
t^2=-50	t^{2}=-50
factor 5x^3y^2+6x^2y^2+4xy	factor\:5x^{3}y^{2}+6x^{2}y^{2}+4xy
1/x >= 1/(x+6)	\frac{1}{x}\ge\:\frac{1}{x+6}
-x^2+x+3=0	-x^{2}+x+3=0
simplify (5/3)^{-2}	simplify\:(\frac{5}{3})^{-2}
simplify pi*8^2	simplify\:π\cdot\:8^{2}
-4j+2-4j=3-11j-6	-4j+2-4j=3-11j-6
-4x+3<-2x-7	-4x+3<-2x-7
simplify 10/12+1/4	simplify\:\frac{10}{12}+\frac{1}{4}
2x^2-x+1=x+2	2x^{2}-x+1=x+2
c-5<= 6	c-5\le\:6
6u-19=3u-4	6u-19=3u-4
400>(1/20)^{7x+8}	400>(\frac{1}{20})^{7x+8}
3x^2+18x+33=6	3x^{2}+18x+33=6
(-4)/(x(x+3)(x-1)^2)>= 0	\frac{-4}{x(x+3)(x-1)^{2}}\ge\:0
x^2-8x+20=5	x^{2}-8x+20=5
a-15=4a-3	a-15=4a-3
x^3-6x^2>0	x^{3}-6x^{2}>0
simplify (70^{1/3})/(14^{1/3)}	simplify\:\frac{70^{\frac{1}{3}}}{14^{\frac{1}{3}}}
-8x-9=-21	-8x-9=-21
(3x+2)^2-5(3x+2)=24	(3x+2)^{2}-5(3x+2)=24
3x^2+2.25x-48.18=0	3x^{2}+2.25x-48.18=0
3t^2-16t+24=0	3t^{2}-16t+24=0
-(121K-241920)/(756)>0	-\frac{121K-241920}{756}>0
simplify 3/3-1/3	simplify\:\frac{3}{3}-\frac{1}{3}
5x+54>= 109	5x+54\ge\:109
simplify 4/(1/3)	simplify\:\frac{4}{\frac{1}{3}}
x+x+1=2x	x+x+1=2x
1/2 (x-6)+2<-5\land 4-2/3 x<6	\frac{1}{2}(x-6)+2<-5\land\:4-\frac{2}{3}x<6
x^2=x+30	x^{2}=x+30
simplify (4^4)/(4^2)	simplify\:\frac{4^{4}}{4^{2}}
x^2+13=0	x^{2}+13=0
7(2(8)-1)-3=6+6(8)	7(2(8)-1)-3=6+6(8)
-10<= 3u-4	-10\le\:3u-4
6n+5<= 35	6n+5\le\:35
simplify \sqrt[3]{21}	simplify\:\sqrt[3]{21}
simplify (5)^4	simplify\:(5)^{4}
4+6v-5=-13	4+6v-5=-13
simplify pi/2+pi/3	simplify\:\frac{π}{2}+\frac{π}{3}
4/3 = 8/3 b	\frac{4}{3}=\frac{8}{3}b
factor 16x^2y+10xy	factor\:16x^{2}y+10xy
3x-2<2	3x-2<2
factor 8a^5b^2c^6+10a^4b^4c^4-6a^5b^3c^3	factor\:8a^{5}b^{2}c^{6}+10a^{4}b^{4}c^{4}-6a^{5}b^{3}c^{3}
4x^2+10x-5=0	4x^{2}+10x-5=0
12t-2<-5t+3612t-2<-5t+36	12t-2<-5t+3612t-2<-5t+36
-5(4x-4)-2x-4=-28	-5(4x-4)-2x-4=-28
(5x(x-3))/2 =3(x-5)+6	\frac{5x(x-3)}{2}=3(x-5)+6
factor 2j^2+11j+12	factor\:2j^{2}+11j+12
factor 5xz-5yz-x+y	factor\:5xz-5yz-x+y
x^2+8x=-12	x^{2}+8x=-12
(x-5)(x+1)=0	(x-5)(x+1)=0
factor 3x^2+22x+7	factor\:3x^{2}+22x+7
simplify (4a^2b)^4((-a^3)/(2b))^2	simplify\:(4a^{2}b)^{4}(\frac{-a^{3}}{2b})^{2}
factor x^4y^3-xy^2	factor\:x^{4}y^{3}-xy^{2}
6^2+12^2=x^2	6^{2}+12^{2}=x^{2}
simplify 20-8	simplify\:20-8
simplify (2+i)^2-(3-i)^2	simplify\:(2+i)^{2}-(3-i)^{2}
simplify ln(e^2)	simplify\:\ln(e^{2})
factor 6x^2-11x+3	factor\:6x^{2}-11x+3
simplify 12^{-1/3}	simplify\:12^{-\frac{1}{3}}
x^2-9x+19=x-5	x^{2}-9x+19=x-5
simplify \sqrt[3]{2197}	simplify\:\sqrt[3]{2197}
factor x^2-32x+256	factor\:x^{2}-32x+256
3-23x=-14(x-21)-15(x+33)	3-23x=-14(x-21)-15(x+33)
simplify 2/3*1	simplify\:\frac{2}{3}\cdot\:1
2/(x+5)> 1/(x-4)	\frac{2}{x+5}>\frac{1}{x-4}
factor (k+1)!+(k+1)(k+1)!	factor\:(k+1)!+(k+1)(k+1)!

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