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Problemas populares de Álgebra
6+|4-x/4 |>= 12
6+\left|4-\frac{x}{4}\right|\ge\:12
simplificar 5%2
simplify\:5\%2
factorizar 125+27x^3
factor\:125+27x^{3}
3/4 (8-4c)-9>= 3/8 (16c-24)+10
\frac{3}{4}(8-4c)-9\ge\:\frac{3}{8}(16c-24)+10
3x^2+2=50
3x^{2}+2=50
simplificar-8(5b)
simplify\:-8(5b)
7a-10=5a+12
7a-10=5a+12
simplificar (9a^3b^5)/(-3ab^2)
simplify\:\frac{9a^{3}b^{5}}{-3ab^{2}}
-9x+2>18\lor 13x+15<=-4
-9x+2>18\lor\:13x+15\le\:-4
(x(x+6))/((x-7)(x+1))>= 0
\frac{x(x+6)}{(x-7)(x+1)}\ge\:0
simplificar (y^8)/(y^5)
simplify\:\frac{y^{8}}{y^{5}}
xx+6=47
xx+6=47
t^2-13t+30=0
t^{2}-13t+30=0
simplificar 2(-3/7)^0
simplify\:2(-\frac{3}{7})^{0}
2x-5+1+x=+x-6
2x-5+1+x=+x-6
simplificar (2^2)/(-3)
simplify\:\frac{2^{2}}{-3}
simplificar 14!
simplify\:14!
6(v+1)-10=4(v-1)+2v
6(v+1)-10=4(v-1)+2v
factorizar 5x+25
factor\:5x+25
simplificar sqrt(144/147)
simplify\:\sqrt{\frac{144}{147}}
factorizar 27k^3-z^3
factor\:27k^{3}-z^{3}
simplificar (x^{2/3})/(x^2)
simplify\:\frac{x^{\frac{2}{3}}}{x^{2}}
x(x+3)(5-x)>= 0
x(x+3)(5-x)\ge\:0
factorizar 2x^2-2y^2
factor\:2x^{2}-2y^{2}
(3x^2-4)+(6x^2-8)=0
(3x^{2}-4)+(6x^{2}-8)=0
n-1/10 = 2/3
n-\frac{1}{10}=\frac{2}{3}
factorizar 4m^2-25
factor\:4m^{2}-25
21=4x^2-11
21=4x^{2}-11
simplificar (x^3)/(x^7)
simplify\:\frac{x^{3}}{x^{7}}
V= 1/5 pi4^3
V=\frac{1}{5}π4^{3}
factorizar y^2+8y-2y-16
factor\:y^{2}+8y-2y-16
(x-5)/(x-4)<0
\frac{x-5}{x-4}<0
simplificar (33000000*0.5)/(62.42*32.2*750)
simplify\:\frac{33000000\cdot\:0.5}{62.42\cdot\:32.2\cdot\:750}
simplificar \sqrt[4]{80/3}a^7b^8c^2
simplify\:\sqrt[4]{\frac{80}{3}}a^{7}b^{8}c^{2}
6e+1<4
6e+1<4
(2x+1)/8-(x+4)/2 =3
\frac{2x+1}{8}-\frac{x+4}{2}=3
5x-9<10
5x-9<10
simplificar 14xy^5(12y^2)
simplify\:14xy^{5}(12y^{2})
x=(x+5+16)/2
x=\frac{x+5+16}{2}
23x-12=16x+51
23x-12=16x+51
12.6+4m=9.6+8m
12.6+4m=9.6+8m
factorizar x^2+12x+27
factor\:x^{2}+12x+27
3x-5>-4x+9
3x-5>-4x+9
k^2-3k=0
k^{2}-3k=0
x+(x+2)=20+(x+4)
x+(x+2)=20+(x+4)
(x-1)(x-7)<= 0
(x-1)(x-7)\le\:0
5z^2+4z-1=0
5z^{2}+4z-1=0
factorizar 15xy+30x^2y^2
factor\:15xy+30x^{2}y^{2}
simplificar (3)^3
simplify\:(3)^{3}
|8y-1|>= 4
\left|8y-1\right|\ge\:4
simplificar (10pi)/(180)
simplify\:\frac{10π}{180}
simplificar sqrt(33)
simplify\:\sqrt{33}
w^2+250=249
w^{2}+250=249
factorizar x^4-3x^3-6x^2+6x+8
factor\:x^{4}-3x^{3}-6x^{2}+6x+8
factorizar 9r^4-s^4
factor\:9r^{4}-s^{4}
simplificar (7/4 m^{-2})^2
simplify\:(\frac{7}{4}m^{-2})^{2}
simplificar (4pi)/2
simplify\:\frac{4π}{2}
(0.006q^2)+(22)=80
(0.006q^{2})+(22)=80
2x+3=3x-4
2x+3=3x-4
simplificar (-1)^8
simplify\:(-1)^{8}
simplificar-(6(-2)+2)/((3(-2)^2+2(-2))^2)
simplify\:-\frac{6(-2)+2}{(3(-2)^{2}+2(-2))^{2}}
0=-16x^2+112x
0=-16x^{2}+112x
simplificar 5/i
simplify\:\frac{5}{i}
factorizar 4a^2-9
factor\:4a^{2}-9
simplificar 3/4-(-1/9)
simplify\:\frac{3}{4}-(-\frac{1}{9})
9u^2=-30u-25
9u^{2}=-30u-25
factorizar z^2-9z+14
factor\:z^{2}-9z+14
9x^2-3x-12=0
9x^{2}-3x-12=0
5(j-4)+j=-8
5(j-4)+j=-8
x^2-14x+48<= 0
x^{2}-14x+48\le\:0
simplificar (-5x^3y)^3
simplify\:(-5x^{3}y)^{3}
simplificar (11*20i)/(11+20i)
simplify\:\frac{11\cdot\:20i}{11+20i}
simplificar 1/2+3
simplify\:\frac{1}{2}+3
factorizar k^4-6k^2-16
factor\:k^{4}-6k^{2}-16
factorizar a^4+a^3-a^2
factor\:a^{4}+a^{3}-a^{2}
5^{2x+1}>= 50
5^{2x+1}\ge\:50
5-x^2=x^2
5-x^{2}=x^{2}
m^2+12m+19=0
m^{2}+12m+19=0
x^2-2x-48=0
x^{2}-2x-48=0
-6x-7=23
-6x-7=23
0=x^2-2
0=x^{2}-2
simplificar 3-(-4)
simplify\:3-(-4)
simplificar a^2b^2-(ab-7)^2
simplify\:a^{2}b^{2}-(ab-7)^{2}
3(y+8)(-y+5)=0
3(y+8)(-y+5)=0
simplificar 0.4^2
simplify\:0.4^{2}
simplificar-11/2 (1/1000000)+11/2
simplify\:-\frac{11}{2}(\frac{1}{1000000})+\frac{11}{2}
3x+45=180
3x+45=180
2/3 y=12
\frac{2}{3}y=12
x=x+0
x=x+0
simplificar (-2f)/(d^5)((df^5)/(-2f^{10)})^2
simplify\:\frac{-2f}{d^{5}}(\frac{df^{5}}{-2f^{10}})^{2}
factorizar 45r^2-125
factor\:45r^{2}-125
-x^2-4x-5=0
-x^{2}-4x-5=0
simplificar x^{-11/10}
simplify\:x^{-\frac{11}{10}}
|3x+4|=2
\left|3x+4\right|=2
6X-9=3X-3
6X-9=3X-3
simplificar sqrt(1)
simplify\:\sqrt{1}
|3x-1|=14
\left|3x-1\right|=14
factorizar w^2-7w+12
factor\:w^{2}-7w+12
4x=x^2-5
4x=x^{2}-5
simplificar 13/52*13/51
simplify\:\frac{13}{52}\cdot\:\frac{13}{51}
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