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Problemas populares

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Problemas populares de Álgebra

3x+1< 3/4	3x+1<\frac{3}{4}
x(1-x)= 1/4	x(1-x)=\frac{1}{4}
1=5+\|2-3x\|	1=5+\left\|2-3x\right\|
factorizar 3b^2-2b-5	factor\:3b^{2}-2b-5
x> 1/x	x>\frac{1}{x}
0= 1609/75+2(-5.929)x	0=\frac{1609}{75}+2(-5.929)x
3^2+5^2=x^2	3^{2}+5^{2}=x^{2}
simplificar 2sqrt(2)*2sqrt(20)	simplify\:2\sqrt{2}\cdot\:2\sqrt{20}
simplificar (2pi)/(-4)	simplify\:\frac{2π}{-4}
-5/6 y=15	-\frac{5}{6}y=15
x+1=x^2-2x+3	x+1=x^{2}-2x+3
x-3>=-5	x-3\ge\:-5
factorizar x^2-24x+128	factor\:x^{2}-24x+128
2x^2+2x-12=-12	2x^{2}+2x-12=-12
v/5-15>4	\frac{v}{5}-15>4
3x-x+7x+12=3x+9	3x-x+7x+12=3x+9
x^2-2x+3=2x^2-4x+3	x^{2}-2x+3=2x^{2}-4x+3
14(t+9)=84	14(t+9)=84
\|x^2-1\|<2	\left\|x^{2}-1\right\|<2
factorizar 12x^2+8x	factor\:12x^{2}+8x
y^2+6y-7=0	y^{2}+6y-7=0
factorizar 4s^2-1	factor\:4s^{2}-1
simplificar-4-6x^3+3y^2+3+2-x^3-5y^2	simplify\:-4-6x^{3}+3y^{2}+3+2-x^{3}-5y^{2}
0<= θ<2pi	0\le\:θ<2π
factorizar 5a^3c+10a^2-6bc-3abc^2	factor\:5a^{3}c+10a^{2}-6bc-3abc^{2}
x^2-50=0	x^{2}-50=0
factorizar 9-6a-24a^2	factor\:9-6a-24a^{2}
1/x < 1/(x+1)	\frac{1}{x}<\frac{1}{x+1}
2x^2-5x+9=0	2x^{2}-5x+9=0
3<7*3-25	3<7\cdot\:3-25
simplificar 152*pi/(180)	simplify\:152\cdot\:\frac{π}{180}
-3n+4<5n+8	-3n+4<5n+8
factorizar 49a^2z-168ayc+294a^2c-28ayz	factor\:49a^{2}z-168ayc+294a^{2}c-28ayz
3(z+2)+4z=28-2(z+2)	3(z+2)+4z=28-2(z+2)
x^2+10x-1200=0	x^{2}+10x-1200=0
3-2x<= 1/2	3-2x\le\:\frac{1}{2}
3<(5x-7)/2 <= 10	3<\frac{5x-7}{2}\le\:10
factorizar (2k^3+9k^2+13k+6)/6	factor\:\frac{2k^{3}+9k^{2}+13k+6}{6}
x^2-13x+40<0	x^{2}-13x+40<0
factorizar x^2+2xy-63y^2	factor\:x^{2}+2xy-63y^{2}
factorizar 2k^2+7k+5	factor\:2k^{2}+7k+5
factorizar 10p^3-1960p	factor\:10p^{3}-1960p
4(3-x)+6x=3x+12+2x	4(3-x)+6x=3x+12+2x
simplificar (384.98)/(8000)*100	simplify\:\frac{384.98}{8000}\cdot\:100
simplificar (6^2)^3	simplify\:(6^{2})^{3}
4x+3=-x+33	4x+3=-x+33
0=x^2-16x+60	0=x^{2}-16x+60
simplificar-5+8	simplify\:-5+8
5x(4-x)=12	5x(4-x)=12
simplificar (n^4-11n^2+30)/(n^4-7n^2+10)	simplify\:\frac{n^{4}-11n^{2}+30}{n^{4}-7n^{2}+10}
simplificar \sqrt[4]{32}+\sqrt[4]{48}	simplify\:\sqrt[4]{32}+\sqrt[4]{48}
factorizar 9x^2-76x-45	factor\:9x^{2}-76x-45
4r^2+2r-2=0	4r^{2}+2r-2=0
2z^2+z=6	2z^{2}+z=6
2/(x-1)<= 1/2	\frac{2}{x-1}\le\:\frac{1}{2}
3^2=1.5^2+x^2	3^{2}=1.5^{2}+x^{2}
simplificar (5/4)^{-3}	simplify\:(\frac{5}{4})^{-3}
x^2-4>0	x^{2}-4>0
(x+2)(2x-3)=5x^2+x-114	(x+2)(2x-3)=5x^{2}+x-114
factorizar-x^2-3x-2	factor\:-x^{2}-3x-2
(y+3)/(y^2+1)>1	\frac{y+3}{y^{2}+1}>1
factorizar 10x^2+19x-15	factor\:10x^{2}+19x-15
3/5+1/3 >2	\frac{3}{5}+\frac{1}{3}>2
3/4 x^2-4x-3=0	\frac{3}{4}x^{2}-4x-3=0
6x+1=2x+1	6x+1=2x+1
simplificar (4x^2yz^5)/(6x^2y^3z^2)	simplify\:\frac{4x^{2}yz^{5}}{6x^{2}y^{3}z^{2}}
-2(8x-4)<2x+5	-2(8x-4)<2x+5
factorizar c^2+24c+135	factor\:c^{2}+24c+135
9= 3/2 (3x+4)	9=\frac{3}{2}(3x+4)
factorizar-15d^3+21d^2-6d	factor\:-15d^{3}+21d^{2}-6d
x^2+14x+35=0	x^{2}+14x+35=0
factorizar x^2+12xy+36y^2	factor\:x^{2}+12xy+36y^{2}
x-x^2=0	x-x^{2}=0
simplificar \sqrt[5]{x^3}	simplify\:\sqrt[5]{x^{3}}
u^2+u-2=0	u^{2}+u-2=0
simplificar (3^4)/(3^8)	simplify\:\frac{3^{4}}{3^{8}}
5903=P+P(6.4)(5)	5903=P+P(6.4)(5)
\|-3x-2\|=5	\left\|-3x-2\right\|=5
simplificar (sqrt(1300^3))/(4.082+0.6)	simplify\:\frac{\sqrt{1300^{3}}}{4.082+0.6}
\|5-2x\|>7	\left\|5-2x\right\|>7
simplificar sqrt(168)	simplify\:\sqrt{168}
2+2x+2x^2<= 6+x+x^2	2+2x+2x^{2}\le\:6+x+x^{2}
(\|3+x\|)/7 <= 5	\frac{\left\|3+x\right\|}{7}\le\:5
factorizar x^3+8x^2+5x-14	factor\:x^{3}+8x^{2}+5x-14
simplificar 1/2 2	simplify\:\frac{1}{2}2
x^2-4x-3=0	x^{2}-4x-3=0
simplificar-3-1	simplify\:-3-1
factorizar 8x^3+125	factor\:8x^{3}+125
\|2x-9\|<= 13	\left\|2x-9\right\|\le\:13
simplificar 2a^{-5}b^6*5a^2b^2	simplify\:2a^{-5}b^{6}\cdot\:5a^{2}b^{2}
simplificar (8/27)^{-2/3}	simplify\:(\frac{8}{27})^{-\frac{2}{3}}
(5^3-(6+4)^2)/(5^1)	\frac{5^{3}-(6+4)^{2}}{5^{1}}
simplificar 140*pi/(180)	simplify\:140\cdot\:\frac{π}{180}
simplificar 3/5+3/4	simplify\:\frac{3}{5}+\frac{3}{4}
x+10=-10	x+10=-10
simplificar 1-2/5	simplify\:1-\frac{2}{5}
x+5<= 9	x+5\le\:9
-10x>3	-10x>3
8x^2+4=0	8x^{2}+4=0
-3/4 m-18<=-1/4	-\frac{3}{4}m-18\le\:-\frac{1}{4}

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