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Problemas populares de Álgebra
7x-4=3+8x
7x-4=3+8x
simplificar (20)/(-5)
simplify\:\frac{20}{-5}
3(6)^2
3(6)^{2}
2(7x-10)=9x-32
2(7x-10)=9x-32
2x^2+13x+15=0
2x^{2}+13x+15=0
(2x+1)^2=(x-1)^2+3x(x+2)
(2x+1)^{2}=(x-1)^{2}+3x(x+2)
simplificar 4^3*x^2*(4/x)^{-2}
simplify\:4^{3}\cdot\:x^{2}\cdot\:(\frac{4}{x})^{-2}
-5x-9<=-(3x)/2
-5x-9\le\:-\frac{3x}{2}
simplificar 5/4+3/4
simplify\:\frac{5}{4}+\frac{3}{4}
3(v+2)-v=2(v-1)+5
3(v+2)-v=2(v-1)+5
y^2-8y=-14
y^{2}-8y=-14
r^2-4r-12=0
r^{2}-4r-12=0
4x^2+11x+6=0
4x^{2}+11x+6=0
3500=xe^{0.055*4}
3500=xe^{0.055\cdot\:4}
6-x>= 2x+9
6-x\ge\:2x+9
x^2=5x
x^{2}=5x
(-x+7)/(x-3)>= 0
\frac{-x+7}{x-3}\ge\:0
simplificar 4/2+2/4
simplify\:\frac{4}{2}+\frac{2}{4}
simplificar (15!)/(10!)
simplify\:\frac{15!}{10!}
simplificar (sqrt(27))/3
simplify\:\frac{\sqrt{27}}{3}
w^2+7w+12=0
w^{2}+7w+12=0
6k-2k=44
6k-2k=44
factorizar 3x^4-48
factor\:3x^{4}-48
simplificar (3pi)/2-pi/4
simplify\:\frac{3π}{2}-\frac{π}{4}
simplificar sqrt(8)*sqrt(3)
simplify\:\sqrt{8}\cdot\:\sqrt{3}
x-2>= 5
x-2\ge\:5
factorizar 9a^2-100
factor\:9a^{2}-100
factorizar x^5y^2-x^2y^4
factor\:x^{5}y^{2}-x^{2}y^{4}
x^2=243
x^{2}=243
74x-37=74x-37
74x-37=74x-37
(3z-18)^2+58=40
(3z-18)^{2}+58=40
simplificar sqrt(6^2+4^2)
simplify\:\sqrt{6^{2}+4^{2}}
x^2-90x+1944=0
x^{2}-90x+1944=0
simplificar (-1)/(2sqrt(11))+sqrt(11)
simplify\:\frac{-1}{2\sqrt{11}}+\sqrt{11}
-2+sqrt(3m-1)<4
-2+\sqrt{3m-1}<4
simplificar (b^4)/(b^2)c
simplify\:\frac{b^{4}}{b^{2}}c
-15x^2+780x-1048=0
-15x^{2}+780x-1048=0
1/6 (x-15)>x+20
\frac{1}{6}(x-15)>x+20
2x-3=x+1
2x-3=x+1
factorizar 16k^2-40k+25
factor\:16k^{2}-40k+25
factorizar a^2-a-132
factor\:a^{2}-a-132
simplificar (7!)/(2!5!)
simplify\:\frac{7!}{2!5!}
2y<y+2
2y<y+2
x^2<= 4
x^{2}\le\:4
(500000)/(x^2+400)<260
\frac{500000}{x^{2}+400}<260
5>=-33c-61
5\ge\:-33c-61
w+3/8 =-1/4
w+\frac{3}{8}=-\frac{1}{4}
6x^2-9x=-7x-4
6x^{2}-9x=-7x-4
2+4Y=0
2+4Y=0
factorizar 16x^2-324
factor\:16x^{2}-324
simplificar 7/30+11/30
simplify\:\frac{7}{30}+\frac{11}{30}
factorizar 14+15m+m^2
factor\:14+15m+m^{2}
18-3x=xsqrt(2)
18-3x=x\sqrt{2}
-4x^2+x-15=-5x^2
-4x^{2}+x-15=-5x^{2}
factorizar 72x^2-55x-150
factor\:72x^{2}-55x-150
5-x>= 9
5-x\ge\:9
-5x-2<=-17
-5x-2\le\:-17
26= m/6+5
26=\frac{m}{6}+5
-2x^2+11x=0
-2x^{2}+11x=0
-4x+5=0
-4x+5=0
factorizar x^2+13xy+40y^2
factor\:x^{2}+13xy+40y^{2}
factorizar c^3+c^7
factor\:c^{3}+c^{7}
x^2+1.2x=0.6x^2+1
x^{2}+1.2x=0.6x^{2}+1
factorizar x^2+14xy+49y^2
factor\:x^{2}+14xy+49y^{2}
2=(3x+14)/4
2=\frac{3x+14}{4}
simplificar x^{3/2}*(sqrt(x)-1/(sqrt(x)))
simplify\:x^{\frac{3}{2}}\cdot\:(\sqrt{x}-\frac{1}{\sqrt{x}})
factorizar x^2+xy-20y^2
factor\:x^{2}+xy-20y^{2}
5x^2+9x=-4
5x^{2}+9x=-4
factorizar x^2-7x-30
factor\:x^{2}-7x-30
simplificar 53*pi/(180)
simplify\:53\cdot\:\frac{π}{180}
factorizar 2x^2y+2xz^2+y^2z^2+xy^3
factor\:2x^{2}y+2xz^{2}+y^{2}z^{2}+xy^{3}
x^2+3x+9=0
x^{2}+3x+9=0
simplificar log_{1/5}(3125)
simplify\:\log_{\frac{1}{5}}(3125)
-3(2y+7)=-18
-3(2y+7)=-18
v^2-6v-7=0
v^{2}-6v-7=0
simplificar (n^2)^{3/2}
simplify\:(n^{2})^{\frac{3}{2}}
|x+4|=5
\left|x+4\right|=5
|3-5x|+2>= 7
\left|3-5x\right|+2\ge\:7
k/4 >= 1\lor k/3 <=-1
\frac{k}{4}\ge\:1\lor\:\frac{k}{3}\le\:-1
3s+4>= 10
3s+4\ge\:10
-5x+2-x+1=0
-5x+2-x+1=0
9g^2-12g+4=0
9g^{2}-12g+4=0
simplificar 1+2/(3+\frac{5){1-1/3}}
simplify\:1+\frac{2}{3+\frac{5}{1-\frac{1}{3}}}
p/2 <= 2
\frac{p}{2}\le\:2
factorizar-y^2+11y-24
factor\:-y^{2}+11y-24
-2+3(0)>= 1/3
-2+3(0)\ge\:\frac{1}{3}
(32+3)/7-(2-43)/3 >= (-53-4)/(14)+72/6
\frac{32+3}{7}-\frac{2-43}{3}\ge\:\frac{-53-4}{14}+\frac{72}{6}
4+0.9t^2<0
4+0.9t^{2}<0
3(v-2)-5v=-2(v+3)
3(v-2)-5v=-2(v+3)
3x^2-1=5x
3x^{2}-1=5x
simplificar (2.688*10^2)/(4.8*10^{-3)}
simplify\:\frac{2.688\cdot\:10^{2}}{4.8\cdot\:10^{-3}}
simplificar sqrt(12/5)
simplify\:\sqrt{\frac{12}{5}}
2k+3(k+4)=-3
2k+3(k+4)=-3
7/3 (6x+6)<= 6x-6
\frac{7}{3}(6x+6)\le\:6x-6
(4t-6)^2-12(4t-6)+20=0
(4t-6)^{2}-12(4t-6)+20=0
simplificar (1/2+1/3)^2
simplify\:(\frac{1}{2}+\frac{1}{3})^{2}
(-x+5)/(x-8)>= 0
\frac{-x+5}{x-8}\ge\:0
x^3-6x^2-x+6>= 0
x^{3}-6x^{2}-x+6\ge\:0
x^2-18x+78=0
x^{2}-18x+78=0
simplificar (4x)^{-1/2}*(9x)^{1/2}
simplify\:(4x)^{-\frac{1}{2}}\cdot\:(9x)^{\frac{1}{2}}
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