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Problemas populares

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Problemas populares Álgebra

7x-5=-19	7x-5=-19
simplificar x^2(x^2)	simplify\:x^{2}(x^{2})
4x^2-x-48=3x^2-12+3x	4x^{2}-x-48=3x^{2}-12+3x
longmult 1.5*5	longmult\:1.5\cdot\:5
simplificar log_{10}(-1)	simplify\:\log_{10}(-1)
3x+15=0	3x+15=0
simplificar (10!)/(6!*4!)	simplify\:\frac{10!}{6!\cdot\:4!}
longmult 0.8*60	longmult\:0.8\cdot\:60
0.8=-0.0000003x^2+0.0012x+0.4388	0.8=-0.0000003x^{2}+0.0012x+0.4388
2x=-6	2x=-6
y^2-2y-35<= 0	y^{2}-2y-35\le\:0
3x= 1/2	3x=\frac{1}{2}
1<= \|x\|<= 4	1\le\:\left\|x\right\|\le\:4
simplificar log_{5}(125)	simplify\:\log_{5}(125)
factor-x^3+6x^2-11x+6	factor\:-x^{3}+6x^{2}-11x+6
-7=2x-\|5+x\|	-7=2x-\left\|5+x\right\|
simplificar 2/(3sqrt(2))	simplify\:\frac{2}{3\sqrt{2}}
6x-8> 5/3 x-5	6x-8>\frac{5}{3}x-5
simplificar sqrt(2)*sqrt(6)	simplify\:\sqrt{2}\cdot\:\sqrt{6}
x^3+x^2<=-16x-16	x^{3}+x^{2}\le\:-16x-16
2w^2-28w=-98	2w^{2}-28w=-98
simplificar 6/(sqrt(13))	simplify\:\frac{6}{\sqrt{13}}
(32)/((4+2)^3)	\frac{32}{(4+2)^{3}}
5-2x=7-5x	5-2x=7-5x
x^2+500=844.45	x^{2}+500=844.45
simplificar (1-2i)^3	simplify\:(1-2i)^{3}
simplificar ((3^{-6})/(7^{-3)})^5	simplify\:(\frac{3^{-6}}{7^{-3}})^{5}
2x^2+68=24x	2x^{2}+68=24x
factor (x+y+z)^3-x^3-y^3-z^3	factor\:(x+y+z)^{3}-x^{3}-y^{3}-z^{3}
9x^2-42x+49=0	9x^{2}-42x+49=0
simplificar (6/7)^0	simplify\:(\frac{6}{7})^{0}
x+x/3 <= 20	x+\frac{x}{3}\le\:20
4x^2=13x+35	4x^{2}=13x+35
x+5=-3x+25	x+5=-3x+25
simplificar log_{1/2}(32)	simplify\:\log_{\frac{1}{2}}(32)
factor 36x^2-60x+25	factor\:36x^{2}-60x+25
\|x+15\|>-8	\left\|x+15\right\|>-8
3x-5<10	3x-5<10
(x+7)^2=-16	(x+7)^{2}=-16
simplificar (100)/(100-3)	simplify\:\frac{100}{100-3}
simplificar (x-3)(x-4i)(x+4i)	simplify\:(x-3)(x-4i)(x+4i)
3-\|6n+7\|=-40	3-\left\|6n+7\right\|=-40
0=x^2-6x	0=x^{2}-6x
1/(2x+3)<= 1/(x-2)	\frac{1}{2x+3}\le\:\frac{1}{x-2}
factor-42x^6y^5z^6+9x^3y^3z^4	factor\:-42x^{6}y^{5}z^{6}+9x^{3}y^{3}z^{4}
x^2=441	x^{2}=441
(3t)/8+(2t)/5 = t/4+21	\frac{3t}{8}+\frac{2t}{5}=\frac{t}{4}+21
3x-8>10	3x-8>10
3p^2=-6p+7	3p^{2}=-6p+7
(x+3)^2(x-2)(x+5)>= 0	(x+3)^{2}(x-2)(x+5)\ge\:0
5x-2>13\lor-4x>= 18	5x-2>13\lor\:-4x\ge\:18
simplificar 4/(sqrt(12))	simplify\:\frac{4}{\sqrt{12}}
w^2-4w-12=0	w^{2}-4w-12=0
simplificar 16(5)	simplify\:16(5)
simplificar 3/(4/4)	simplify\:\frac{3}{\frac{4}{4}}
4m^2-28m+49=0	4m^{2}-28m+49=0
factor 2x^2-4x-4	factor\:2x^{2}-4x-4
factor 20x^2-7x-6	factor\:20x^{2}-7x-6
\|x-4\|+6=9	\left\|x-4\right\|+6=9
x^2-2x+8<= 0	x^{2}-2x+8\le\:0
-x^2+6x-9>= 0	-x^{2}+6x-9\ge\:0
((8.7-x))/(10000)-(0.7)/(10000)=(\frac{(x-0.7))/(390)}{250}	\frac{(8.7-x)}{10000}-\frac{0.7}{10000}=\frac{\frac{(x-0.7)}{390}}{250}
7b-4<= 10	7b-4\le\:10
sqrt(x)<8	\sqrt{x}<8
factor 3x^3-5x^2+x+1	factor\:3x^{3}-5x^{2}+x+1
simplificar 2/(sqrt(13))	simplify\:\frac{2}{\sqrt{13}}
x(3x-8)=11	x(3x-8)=11
factor 6x^2+72x+192	factor\:6x^{2}+72x+192
16.1x^2+1120x-4480=0	16.1x^{2}+1120x-4480=0
(3a+8)/7 =5	\frac{3a+8}{7}=5
\|m-4\|=4	\left\|m-4\right\|=4
3-4z>39	3-4z>39
-7x+3<=-53	-7x+3\le\:-53
c^2-6c+2=0	c^{2}-6c+2=0
factor 64x^2-225y^2	factor\:64x^{2}-225y^{2}
simplificar (-1+(-1)^1+2pi(-1)^1)/(pi(1)^2)	simplify\:\frac{-1+(-1)^{1}+2π(-1)^{1}}{π(1)^{2}}
factor 5u^2+22u+8	factor\:5u^{2}+22u+8
-7x-6>15	-7x-6>15
simplificar 2/5 (4)	simplify\:\frac{2}{5}(4)
10y^2-16y+5=0	10y^{2}-16y+5=0
1>2	1>2
simplificar (2m^4)(5m^2)	simplify\:(2m^{4})(5m^{2})
m/3 >=-4	\frac{m}{3}\ge\:-4
simplificar (sqrt(3))/(-1-sqrt(5))	simplify\:\frac{\sqrt{3}}{-1-\sqrt{5}}
3(x-2)=x+6	3(x-2)=x+6
factor 8x^2+3x-5	factor\:8x^{2}+3x-5
1+(20}{x+1}<= \frac{20)/x	1+\frac{20}{x+1}\le\:\frac{20}{x}
(x+7)^2(x+5)>0	(x+7)^{2}(x+5)>0
factor x^2-16xy+64y^2	factor\:x^{2}-16xy+64y^{2}
combinar (pi^2)/(16)-pi/8	join\:\frac{π^{2}}{16}-\frac{π}{8}
simplificar 2/(2-i)-2/(2+i)	simplify\:\frac{2}{2-i}-\frac{2}{2+i}
simplificar sqrt(1/8)	simplify\:\sqrt{\frac{1}{8}}
simplificar (a+2b)(3b+a)-(2a-b)^2	simplify\:(a+2b)(3b+a)-(2a-b)^{2}
(2n+2)!	(2n+2)!
desarrollar (k(k+1))/2+(k+1)	expand\:\frac{k(k+1)}{2}+(k+1)
(2x+4)/3 = x/6-3	\frac{2x+4}{3}=\frac{x}{6}-3
simplificar (3x^3)/(6y^3)*(y^5)/(x^5)	simplify\:\frac{3x^{3}}{6y^{3}}\cdot\:\frac{y^{5}}{x^{5}}
simplificar ln(xe^x)	simplify\:\ln(xe^{x})
4x^2-28x+49=0	4x^{2}-28x+49=0
w^2-3w=10	w^{2}-3w=10

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