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Problemas populares

Temas

Problemas populares de Álgebra

simplificar 64^{5/3}	simplify\:64^{\frac{5}{3}}
49x^2+140x+100=0	49x^{2}+140x+100=0
factorizar 10x^2y-15xy^2	factor\:10x^{2}y-15xy^{2}
factorizar x^3+8x^2+7x	factor\:x^{3}+8x^{2}+7x
5x-17+3x+9+x+17=180	5x-17+3x+9+x+17=180
-v+5+6v=1+5v+3	-v+5+6v=1+5v+3
log_{9}(243)=x	\log_{9}(243)=x
\|5x-3\|+5>= 9	\left\|5x-3\right\|+5\ge\:9
factorizar 2x^3-4x^2-38x+76	factor\:2x^{3}-4x^{2}-38x+76
6x^2+66x+168=0	6x^{2}+66x+168=0
\|1-2/3 x\|=5	\left\|1-\frac{2}{3}x\right\|=5
(7-x)^2=0	(7-x)^{2}=0
5(-2-8m)=10+5m	5(-2-8m)=10+5m
simplificar 2/(3^{-2)}	simplify\:\frac{2}{3^{-2}}
simplificar (5m^2+7m)/(2m-9)-(2m)/(2m-9)	simplify\:\frac{5m^{2}+7m}{2m-9}-\frac{2m}{2m-9}
simplificar e^{-x}(e^x)	simplify\:e^{-x}(e^{x})
5x-15=0	5x-15=0
t-13=-27	t-13=-27
12-3x<18	12-3x<18
6k^2+13k=8	6k^{2}+13k=8
factorizar 1/(x^2-16)	factor\:\frac{1}{x^{2}-16}
0.25x^3+x^2-3.1x-4.4=0.5\|x\|-2.7	0.25x^{3}+x^{2}-3.1x-4.4=0.5\left\|x\right\|-2.7
simplificar (-11-14i)/(-7+10i)	simplify\:\frac{-11-14i}{-7+10i}
-9/(2x^{3/2)}	-\frac{9}{2x^{\frac{3}{2}}}
factorizar m^2-18m-19	factor\:m^{2}-18m-19
\|x^2-2x-2\|>= 1	\left\|x^{2}-2x-2\right\|\ge\:1
5x^2+3x-5=0	5x^{2}+3x-5=0
(x+2)(x+2)=0	(x+2)(x+2)=0
factorizar 5b^2+21b+4	factor\:5b^{2}+21b+4
simplificar 9^{5/2}	simplify\:9^{\frac{5}{2}}
simplificar (f^{-3}g^5h^8)^{-3}	simplify\:(f^{-3}g^{5}h^{8})^{-3}
((-6)-4)/((-6)^2-16)	\frac{(-6)-4}{(-6)^{2}-16}
10h+12=8h+4	10h+12=8h+4
5x^2-3x-2<= 0	5x^{2}-3x-2\le\:0
-x^2+20x=0	-x^{2}+20x=0
(x^2+7x-8)/(x^2-8x+16)>= 0	\frac{x^{2}+7x-8}{x^{2}-8x+16}\ge\:0
log_{3}(2187)=x	\log_{3}(2187)=x
x^2>-1	x^{2}>-1
factorizar 15x^2-22x+8	factor\:15x^{2}-22x+8
y^2+4y+29=0	y^{2}+4y+29=0
x^2+x+3>0	x^{2}+x+3>0
e^2=y	e^{2}=y
factorizar 2*2+2sqrt(2)	factor\:2\cdot\:2+2\sqrt{2}
x^3+7x^2>0	x^{3}+7x^{2}>0
simplificar (x^{3/5})/(x^{3/10)}	simplify\:\frac{x^{\frac{3}{5}}}{x^{\frac{3}{10}}}
simplificar (2/5)^{-2}	simplify\:(\frac{2}{5})^{-2}
x^2+17x+49=0	x^{2}+17x+49=0
simplificar (2pi)/1	simplify\:\frac{2π}{1}
\|x-8\|=5	\left\|x-8\right\|=5
factorizar a^2-4ab+3b^2	factor\:a^{2}-4ab+3b^{2}
factorizar 4x^2-7x-2	factor\:4x^{2}-7x-2
simplificar (4^9)/(4^7)	simplify\:\frac{4^{9}}{4^{7}}
p^2-p=0	p^{2}-p=0
longmult 11*9.8	longmult\:11\cdot\:9.8
7-x/5 =-1	7-\frac{x}{5}=-1
2x^2-3x+17=0	2x^{2}-3x+17=0
\|x+8\|<= 11	\left\|x+8\right\|\le\:11
-7+x/3 >-4	-7+\frac{x}{3}>-4
factorizar k^2+24k-25	factor\:k^{2}+24k-25
simplificar (e^{6x-1})/(e^{x-2)}	simplify\:\frac{e^{6x-1}}{e^{x-2}}
simplificar 6*4/3	simplify\:6\cdot\:\frac{4}{3}
3n^2-2n-18=2	3n^{2}-2n-18=2
33x-33=33x+25	33x-33=33x+25
b/2+b/3-26>= 24-48	\frac{b}{2}+\frac{b}{3}-26\ge\:24-48
\|x+6\|=11	\left\|x+6\right\|=11
2> c/3	2>\frac{c}{3}
5\|f\|=0	5\left\|f\right\|=0
simplificar ((8n^2)/(7n))^3	simplify\:(\frac{8n^{2}}{7n})^{3}
simplificar (5^y)/(5^{2-y)}	simplify\:\frac{5^{y}}{5^{2-y}}
simplificar (-8)/(17)	simplify\:\frac{-8}{17}
x=e^2x^2-e^2x-6e^2-14	x=e^{2}x^{2}-e^{2}x-6e^{2}-14
simplificar \sqrt[5]{x^7}	simplify\:\sqrt[5]{x^{7}}
x^2+64=25	x^{2}+64=25
simplificar (5/2)/3	simplify\:\frac{\frac{5}{2}}{3}
4(x+8)-9>31	4(x+8)-9>31
4/5 x>= 8	\frac{4}{5}x\ge\:8
simplificar (2/3)^{3/2}	simplify\:(\frac{2}{3})^{\frac{3}{2}}
simplificar sqrt(346)	simplify\:\sqrt{346}
5x-7>= 3x+1>= 6x-11	5x-7\ge\:3x+1\ge\:6x-11
simplificar (x/y+1)/(x/y-1)	simplify\:\frac{\frac{x}{y}+1}{\frac{x}{y}-1}
7x=4x+30	7x=4x+30
simplificar (1+3i)(1-3i)	simplify\:(1+3i)(1-3i)
factorizar 36x^6y^5-21x^8y^4+6x^5y^2	factor\:36x^{6}y^{5}-21x^{8}y^{4}+6x^{5}y^{2}
simplificar sqrt(261)	simplify\:\sqrt{261}
4x^2-x+1=0	4x^{2}-x+1=0
simplificar (2+3i)/(1-i)	simplify\:\frac{2+3i}{1-i}
factorizar 3a^2+16a-12	factor\:3a^{2}+16a-12
5/(3x+1)-(20)/(9x^2-1)<= 2/(3x-1)	\frac{5}{3x+1}-\frac{20}{9x^{2}-1}\le\:\frac{2}{3x-1}
72+4-14d=36	72+4-14d=36
-2<= (1/(x+4)-1/4)/x <= x+3	-2\le\:\frac{\frac{1}{x+4}-\frac{1}{4}}{x}\le\:x+3
x(3x-4)<= 7	x(3x-4)\le\:7
simplificar 1-e^{-2}	simplify\:1-e^{-2}
simplificar 9+(14-2)/(3^2+3)-3	simplify\:9+\frac{14-2}{3^{2}+3}-3
7x-8=3x+12	7x-8=3x+12
x(8x-7)=15	x(8x-7)=15
factorizar (x-5)(x-4)(x+3)(x+2)-60	factor\:(x-5)(x-4)(x+3)(x+2)-60
4(x+1)+2>= 3x+6	4(x+1)+2\ge\:3x+6
7^{2n}>52^{4n+3}	7^{2n}>52^{4n+3}
-16t^2+32t+8>= 0	-16t^{2}+32t+8\ge\:0
\|2t+1\|+4=5	\left\|2t+1\right\|+4=5

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