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Problemas populares Álgebra
factor a^2+3a-4
factor\:a^{2}+3a-4
90^2+90^2=c^2
90^{2}+90^{2}=c^{2}
factor 3xy+2x^2
factor\:3xy+2x^{2}
x^2+18x=6
x^{2}+18x=6
simplificar ((3x^7y^9)/(5x^5y^2))^{-4}
simplify\:(\frac{3x^{7}y^{9}}{5x^{5}y^{2}})^{-4}
x^2+6x+5<= 0
x^{2}+6x+5\le\:0
-10.1=w+5.3
-10.1=w+5.3
8n-2(n+5)=-3+6n
8n-2(n+5)=-3+6n
simplificar-1.8(5)^2+14.4(5)
simplify\:-1.8(5)^{2}+14.4(5)
factor r^2-4r+4
factor\:r^{2}-4r+4
0<= 3x-1<= 14
0\le\:3x-1\le\:14
simplificar (7^2)/(7^{-4)}
simplify\:\frac{7^{2}}{7^{-4}}
1000=40q+200
1000=40q+200
simplificar (8/3)/2
simplify\:\frac{\frac{8}{3}}{2}
(-2-3)^3
(-2-3)^{3}
t^2-20t+100-400=0
t^{2}-20t+100-400=0
x^2+3x>4
x^{2}+3x>4
simplificar (sqrt(72))/(sqrt(64))
simplify\:\frac{\sqrt{72}}{\sqrt{64}}
-3(2x+7)+(-5+6)-8(-1-2x)-(x-3)=0-8
-3(2x+7)+(-5+6)-8(-1-2x)-(x-3)=0-8
simplificar sqrt(585)
simplify\:\sqrt{585}
log_{sqrt(3)}(9)=x
\log_{\sqrt{3}}(9)=x
10-3x<(4x-5)/(-3)
10-3x<\frac{4x-5}{-3}
|t+5|<9
\left|t+5\right|<9
5x+24=8(x+3)-3x
5x+24=8(x+3)-3x
factor (x^3+8)/(x+2)
factor\:\frac{x^{3}+8}{x+2}
simplificar (2k)^{4/5}
simplify\:(2k)^{\frac{4}{5}}
1/3 n=4
\frac{1}{3}n=4
2+3(x-7)<-31
2+3(x-7)<-31
11+3p-7=6p+5-3p
11+3p-7=6p+5-3p
4x-1/3 [15x-3(-1+2x)]= 3/2 (9-x-6)
4x-\frac{1}{3}[15x-3(-1+2x)]=\frac{3}{2}(9-x-6)
12-5x-2x^2>= 0
12-5x-2x^{2}\ge\:0
factor x^3+7x^2+16x+12
factor\:x^{3}+7x^{2}+16x+12
5x-8x-14=1
5x-8x-14=1
factor 3y^4-75x^2y^2
factor\:3y^{4}-75x^{2}y^{2}
2n>= 16
2n\ge\:16
simplificar pi/6*4
simplify\:\frac{π}{6}\cdot\:4
factor x^4+5x^2+4
factor\:x^{4}+5x^{2}+4
3(4x+2)-x=-7+x
3(4x+2)-x=-7+x
simplificar ((x^2)/6)^2
simplify\:(\frac{x^{2}}{6})^{2}
simplificar (5/8)^0
simplify\:(\frac{5}{8})^{0}
simplificar 2pi^1
simplify\:2π^{1}
16x^2+4=16x
16x^{2}+4=16x
(x-5)^2-9=0
(x-5)^{2}-9=0
factor 16x^{4-1}
factor\:16x^{4-1}
factor m^6-7m^4-18m^2
factor\:m^{6}-7m^{4}-18m^{2}
simplificar (3/7)^0
simplify\:(\frac{3}{7})^{0}
2x^2-12x-32=0
2x^{2}-12x-32=0
factor m^2-10m+25
factor\:m^{2}-10m+25
simplificar (-27x^{-15})^{1/3}
simplify\:(-27x^{-15})^{\frac{1}{3}}
factor 28e^5-35e^2
factor\:28e^{5}-35e^{2}
factor-4y^4+6y^2-14y
factor\:-4y^{4}+6y^{2}-14y
2(4x+1)(x-1)+3=0
2(4x+1)(x-1)+3=0
(x^2)/3 =12
\frac{x^{2}}{3}=12
(x-5)/(4x-4)+2/(x^2-1)>= 0
\frac{x-5}{4x-4}+\frac{2}{x^{2}-1}\ge\:0
factor 12n^2-7n+1
factor\:12n^{2}-7n+1
69=1*0.037*(x-23.45)
69=1\cdot\:0.037\cdot\:(x-23.45)
x=log_{10}(\sqrt[6]{10})
x=\log_{10}(\sqrt[6]{10})
3x^2+17x+4=9x
3x^{2}+17x+4=9x
|2x+3|-5=9
\left|2x+3\right|-5=9
factor 8a^2-22a+12
factor\:8a^{2}-22a+12
x+4=7x-5
x+4=7x-5
simplificar log_{16}(1/2)
simplify\:\log_{16}(\frac{1}{2})
|x^2+3x|=|x^2-2x|
\left|x^{2}+3x\right|=\left|x^{2}-2x\right|
simplificar 17!
simplify\:17!
factor 9n^2-24n+16
factor\:9n^{2}-24n+16
simplificar 8^{1/6}
simplify\:8^{\frac{1}{6}}
5n-12=-3n+4
5n-12=-3n+4
simplificar \sqrt[6]{4096}
simplify\:\sqrt[6]{4096}
simplificar 4*2
simplify\:4\cdot\:2
(x-8)^2-13(x-8)+30=0
(x-8)^{2}-13(x-8)+30=0
factor 9x^4-6x^3+4x^2
factor\:9x^{4}-6x^{3}+4x^{2}
log_{10}(100)=x
\log_{10}(100)=x
5/(2c-7)>1
\frac{5}{2c-7}>1
simplificar (10sqrt(2))/2
simplify\:\frac{10\sqrt{2}}{2}
simplificar (7-19)/(-3-1)
simplify\:\frac{7-19}{-3-1}
-7x-2=-2
-7x-2=-2
1.05x^2-3.1x-6.2=0
1.05x^{2}-3.1x-6.2=0
2124x^2+5609x+5662=124000
2124x^{2}+5609x+5662=124000
b/(-4)=5
\frac{b}{-4}=5
|5x-20|<= 15
\left|5x-20\right|\le\:15
factor 6d^2-21d
factor\:6d^{2}-21d
simplificar ln(e^7)
simplify\:\ln(e^{7})
1^2+4^2=c^2
1^{2}+4^{2}=c^{2}
(50+30x^2)/5 =x^2
\frac{50+30x^{2}}{5}=x^{2}
simplificar (4xy^4)^3
simplify\:(4xy^{4})^{3}
((x+3)(x-2))/((x+7)^2)>= 0
\frac{(x+3)(x-2)}{(x+7)^{2}}\ge\:0
simplificar sqrt(2048)
simplify\:\sqrt{2048}
simplificar 1/(8sqrt(4))
simplify\:\frac{1}{8\sqrt{4}}
7x=48
7x=48
2x^2+2=40
2x^{2}+2=40
-5x<= 25
-5x\le\:25
simplificar (-2)^7
simplify\:(-2)^{7}
-19v=-19
-19v=-19
simplificar (-5+3i)/i
simplify\:\frac{-5+3i}{i}
simplificar sqrt(7)+(sqrt(7))/2
simplify\:\sqrt{7}+\frac{\sqrt{7}}{2}
simplificar 1/(-3)
simplify\:\frac{1}{-3}
1/4 x+2/3 (x+3)>= x-1/2
\frac{1}{4}x+\frac{2}{3}(x+3)\ge\:x-\frac{1}{2}
(12-(-3))\div 3
(12-(-3))\div\:3
1/4 (1/3 k+9)=6
\frac{1}{4}(\frac{1}{3}k+9)=6
simplificar (4xy)/(x^2-y^2)+(x-y)/(x+y)
simplify\:\frac{4xy}{x^{2}-y^{2}}+\frac{x-y}{x+y}
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