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Problemas populares de Álgebra
x^2=12x+10
x^{2}=12x+10
3/(5x+1)>= 1/(x-3)
\frac{3}{5x+1}\ge\:\frac{1}{x-3}
-6(2r-2)=-8r+40
-6(2r-2)=-8r+40
3y^2+25y+8=0
3y^{2}+25y+8=0
(x+2)(x-5)=30
(x+2)(x-5)=30
|(3x-2)^3|<1
\left|(3x-2)^{3}\right|<1
5-3x<=-1
5-3x\le\:-1
simplificar 9/4-9/2
simplify\:\frac{9}{4}-\frac{9}{2}
simplificar (2/3)^3
simplify\:(\frac{2}{3})^{3}
simplificar 6*10^{-5}
simplify\:6\cdot\:10^{-5}
simplificar log_{6}(25)
simplify\:\log_{6}(25)
simplificar (7/2)^2
simplify\:(\frac{7}{2})^{2}
4x+8=88x
4x+8=88x
factorizar 6x^3+3x^2-2x-1
factor\:6x^{3}+3x^{2}-2x-1
factorizar x^3-x^2-56x
factor\:x^{3}-x^{2}-56x
3x+8=5x
3x+8=5x
simplificar 5/2-1
simplify\:\frac{5}{2}-1
x^3-12x^2+29x-18<0
x^{3}-12x^{2}+29x-18<0
simplificar sqrt(10)*sqrt(6)
simplify\:\sqrt{10}\cdot\:\sqrt{6}
-2x^2-5x+1=0
-2x^{2}-5x+1=0
factorizar 4x^2-49
factor\:4x^{2}-49
-2+sqrt(3x+3)<= 7
-2+\sqrt{3x+3}\le\:7
simplificar 1/(sqrt(a))-(2sqrt(a))/a
simplify\:\frac{1}{\sqrt{a}}-\frac{2\sqrt{a}}{a}
factorizar 2v^2-v-3
factor\:2v^{2}-v-3
7x^2=-21
7x^{2}=-21
simplificar 128^{1/3}*4^{1/3}
simplify\:128^{\frac{1}{3}}\cdot\:4^{\frac{1}{3}}
simplificar-(5/3)/((-1/8))
simplify\:-\frac{\frac{5}{3}}{(-\frac{1}{8})}
-2/3 x<-8
-\frac{2}{3}x<-8
x^2-8x=9
x^{2}-8x=9
simplificar (5sqrt(3)+sqrt(15))*(3sqrt(5)-sqrt(15))
simplify\:(5\sqrt{3}+\sqrt{15})\cdot\:(3\sqrt{5}-\sqrt{15})
-5x^4+5>0
-5x^{4}+5>0
simplificar (r^3v^{-2})/(t^{-7)}
simplify\:\frac{r^{3}v^{-2}}{t^{-7}}
simplificar (-5/7)(-21/10)
simplify\:(-\frac{5}{7})(-\frac{21}{10})
4x^2+x=3
4x^{2}+x=3
factorizar 4a+15bc+12b+5ac
factor\:4a+15bc+12b+5ac
4/3-(2/15-1/9)
\frac{4}{3}-(\frac{2}{15}-\frac{1}{9})
19+x<2
19+x<2
6-x<-4x
6-x<-4x
factorizar 3x^3+9x^2-3x-9
factor\:3x^{3}+9x^{2}-3x-9
m/(16)-9=-8
\frac{m}{16}-9=-8
factorizar 3k^2+9k+6
factor\:3k^{2}+9k+6
1/(x-1)<2
\frac{1}{x-1}<2
factorizar 2x^3-18^2+54x-54
factor\:2x^{3}-18^{2}+54x-54
desarrollar (x+5)^2
expand\:(x+5)^{2}
-49/16-d^2=-15/2
-\frac{49}{16}-d^{2}=-\frac{15}{2}
2x^2+50=-166
2x^{2}+50=-166
-2(6w^2+7w-210)=0
-2(6w^{2}+7w-210)=0
((x-15))/(15)+x/5-1=0
\frac{(x-15)}{15}+\frac{x}{5}-1=0
factorizar 12x^2+7x-10
factor\:12x^{2}+7x-10
((x-1))/(x-13)<0
\frac{(x-1)}{x-13}<0
4x^2+3x+8=0
4x^{2}+3x+8=0
6x^2-13x+6=0
6x^{2}-13x+6=0
x/2+1=6
\frac{x}{2}+1=6
(x-4)/7 =(8-3x)/5
\frac{x-4}{7}=\frac{8-3x}{5}
simplificar (26!)/(4!(26-4)!)
simplify\:\frac{26!}{4!(26-4)!}
simplificar 3/2+1/6
simplify\:\frac{3}{2}+\frac{1}{6}
5x+6=x^2
5x+6=x^{2}
simplificar 5/(3-7i)
simplify\:\frac{5}{3-7i}
10n+0.3=0.1n+0.3
10n+0.3=0.1n+0.3
4/(x^2-1)>= 1
\frac{4}{x^{2}-1}\ge\:1
17=(-14)+k
17=(-14)+k
factorizar-2x^3+8x
factor\:-2x^{3}+8x
3x^1+4x^2=3
3x^{1}+4x^{2}=3
simplificar (1/10)^5
simplify\:(\frac{1}{10})^{5}
x^2=5
x^{2}=5
-6f+24<= 60\land f-14<=-22
-6f+24\le\:60\land\:f-14\le\:-22
5(6y-9)=-15
5(6y-9)=-15
(x+5)^2-6=0
(x+5)^{2}-6=0
simplificar (-10)/(-10-3)
simplify\:\frac{-10}{-10-3}
y^2+5y-14=0
y^{2}+5y-14=0
(x-3)(x+1)>= 0
(x-3)(x+1)\ge\:0
24<5x-1
24<5x-1
simplificar-sqrt(-12)
simplify\:-\sqrt{-12}
simplificar 0.1(30)+8-12(1/4)
simplify\:0.1(30)+8-12(\frac{1}{4})
simplificar sqrt(666)
simplify\:\sqrt{666}
factorizar a^3-10a^2b+24ab^2
factor\:a^{3}-10a^{2}b+24ab^{2}
simplificar-log_{2}(1)
simplify\:-\log_{2}(1)
-2(-5+6n)=-62
-2(-5+6n)=-62
factorizar 22c+33d
factor\:22c+33d
|2x+5|<= 7
\left|2x+5\right|\le\:7
(x-2)(x-1)>= 0
(x-2)(x-1)\ge\:0
simplificar 5/8+1/3
simplify\:\frac{5}{8}+\frac{1}{3}
simplificar 1+2/2
simplify\:1+\frac{2}{2}
((x+3)(2x-6))/(x^2)>0
\frac{(x+3)(2x-6)}{x^{2}}>0
-9/4 z-(3/4-5/4 z)=0
-\frac{9}{4}z-(\frac{3}{4}-\frac{5}{4}z)=0
3x-x+4=4(2x-1)
3x-x+4=4(2x-1)
4/(3x+1)<= 2/(x-4)
\frac{4}{3x+1}\le\:\frac{2}{x-4}
simplificar \sqrt[3]{8^2}
simplify\:\sqrt[3]{8^{2}}
simplificar (-6)/i
simplify\:\frac{-6}{i}
-5n-3n=-8
-5n-3n=-8
factorizar 64p^2-96p+36-16q^2
factor\:64p^{2}-96p+36-16q^{2}
simplificar (4y)/(sqrt(2x^4y))
simplify\:\frac{4y}{\sqrt{2x^{4}y}}
-3x+4<4x+5
-3x+4<4x+5
(|x|)/5+1=-4
\frac{\left|x\right|}{5}+1=-4
simplificar 3/4+5/9
simplify\:\frac{3}{4}+\frac{5}{9}
|3f+2|<= 7
\left|3f+2\right|\le\:7
simplificar (1/3)2
simplify\:(\frac{1}{3})2
4-(x+2)>-7
4-(x+2)>-7
(s+4)(s-3)<= 0
(s+4)(s-3)\le\:0
factorizar a^2-ab
factor\:a^{2}-ab
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