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Popular Algebra Problems
simplify ((5cd^{-3})/(10d^5))^{-3}
simplify\:(\frac{5cd^{-3}}{10d^{5}})^{-3}
factor x^2-14x+49
factor\:x^{2}-14x+49
0=x^2-3x
0=x^{2}-3x
simplify (2^3)/3-(1^3)/3*4
simplify\:\frac{2^{3}}{3}-\frac{1^{3}}{3}\cdot\:4
|x+14|+3>17
\left|x+14\right|+3>17
|t-3|=-4
\left|t-3\right|=-4
f=6^0
f=6^{0}
3x^2-3x=2x+2
3x^{2}-3x=2x+2
3(x+1)+5=3x+2
3(x+1)+5=3x+2
-x^2+x+1=1
-x^{2}+x+1=1
-4x+5/3 = 7/3
-4x+\frac{5}{3}=\frac{7}{3}
simplify (-3)/(-3+1)-1
simplify\:\frac{-3}{-3+1}-1
8-2x^2<4
8-2x^{2}<4
factor 8x^3-12x
factor\:8x^{3}-12x
6x-15=6x+15
6x-15=6x+15
factor 6a^4-12a^2+6
factor\:6a^{4}-12a^{2}+6
7n+12= 1/2 (14n+24)
7n+12=\frac{1}{2}(14n+24)
factor x^2+2xy-3y^2
factor\:x^{2}+2xy-3y^{2}
factor 4b^3+2b^2+8b
factor\:4b^{3}+2b^{2}+8b
7x^2-50x+7=0
7x^{2}-50x+7=0
factor-5-5i
factor\:-5-5i
simplify log_{7}(16807)
simplify\:\log_{7}(16807)
factor 17xy^4+51x^2y^3
factor\:17xy^{4}+51x^{2}y^{3}
r-82<-164
r-82<-164
x^2-4x+29=0
x^{2}-4x+29=0
4n+2=6(1/3 n-2/3)
4n+2=6(\frac{1}{3}n-\frac{2}{3})
simplify (-20r^5s^4)/(16rs^8)
simplify\:\frac{-20r^{5}s^{4}}{16rs^{8}}
1<x<= 3
1<x\le\:3
3x^2=16-8x
3x^{2}=16-8x
simplify log_{3}(0.2)
simplify\:\log_{3}(0.2)
37.7=2pir
37.7=2πr
3-2x>7
3-2x>7
(2x-3)/5+1=4x+4
\frac{2x-3}{5}+1=4x+4
simplify (-(-2))/(2(1))
simplify\:\frac{-(-2)}{2(1)}
factor 26a^5b^2+51a^4
factor\:26a^{5}b^{2}+51a^{4}
simplify 2/3+5/6
simplify\:\frac{2}{3}+\frac{5}{6}
simplify-1/4*8
simplify\:-\frac{1}{4}\cdot\:8
simplify log_{81}(9)
simplify\:\log_{81}(9)
simplify 3/4*1/3
simplify\:\frac{3}{4}\cdot\:\frac{1}{3}
simplify 5+1/5
simplify\:5+\frac{1}{5}
x^2+4x-140=0
x^{2}+4x-140=0
-6/5-2(9/2+5/15)*[ 3/4+(9/7-3/4)]
-\frac{6}{5}-2(\frac{9}{2}+\frac{5}{15})\cdot\:[\frac{3}{4}+(\frac{9}{7}-\frac{3}{4})]
700000=-2p^2+6000p
700000=-2p^{2}+6000p
|(x-6)/2 |=7
\left|\frac{x-6}{2}\right|=7
factor x^5+12x^4+36x^3+5x^2+60x+180
factor\:x^{5}+12x^{4}+36x^{3}+5x^{2}+60x+180
log_{2}(|x|)=5
\log_{2}(\left|x\right|)=5
18+p>4
18+p>4
x-6=15
x-6=15
-3<x<= 0
-3<x\le\:0
2x^2-15x-2=0
2x^{2}-15x-2=0
factor x^4+x^3-8x^2+2x+4
factor\:x^{4}+x^{3}-8x^{2}+2x+4
factor-2x^2+4x+30
factor\:-2x^{2}+4x+30
(2x+1)/(3x-2)>= 0
\frac{2x+1}{3x-2}\ge\:0
(x-1)^2>= 0
(x-1)^{2}\ge\:0
6((11-4y)/2)-5=10-6y
6(\frac{11-4y}{2})-5=10-6y
factor (xyz-xy*0.5)+(wya-wy*0.5)
factor\:(xyz-xy\cdot\:0.5)+(wya-wy\cdot\:0.5)
factor 4x^2-9x-9
factor\:4x^{2}-9x-9
simplify arg(i/5)
simplify\:arg(\frac{i}{5})
factor u^2+10u+9
factor\:u^{2}+10u+9
factor 2(x+a)^2+3(x+a)+1
factor\:2(x+a)^{2}+3(x+a)+1
simplify 5/2 (x+h)^2
simplify\:\frac{5}{2}(x+h)^{2}
q/2 =3
\frac{q}{2}=3
x^2=4x-5
x^{2}=4x-5
factor 3x^2(3x+4)^2+x^3*2(3x+4)*3
factor\:3x^{2}(3x+4)^{2}+x^{3}\cdot\:2(3x+4)\cdot\:3
(5x+1)/(4x-1)<= 1
\frac{5x+1}{4x-1}\le\:1
5>x
5>x
15x^2+13x=0
15x^{2}+13x=0
simplify 4000(1+(0.0061)/(365))^{365(8)}
simplify\:4000(1+\frac{0.0061}{365})^{365(8)}
2/(x-1)+3<3
\frac{2}{x-1}+3<3
2(9n-1)+7(n+6)=-60
2(9n-1)+7(n+6)=-60
x^4-16x^2-225>= 0
x^{4}-16x^{2}-225\ge\:0
simplify ((xy^4)/5-(6z)/3)^2
simplify\:(\frac{xy^{4}}{5}-\frac{6z}{3})^{2}
factor 5^n+5^{n-1}+5^{n-2}
factor\:5^{n}+5^{n-1}+5^{n-2}
3x^2-5x-4>= 0
3x^{2}-5x-4\ge\:0
(x+6)^2(x+2)(x-1)>0
(x+6)^{2}(x+2)(x-1)>0
5x-3<= 12
5x-3\le\:12
-5k^2-8k+3=0
-5k^{2}-8k+3=0
4/5 (3/4-3/6)
\frac{4}{5}(\frac{3}{4}-\frac{3}{6})
70-a>= 25
70-a\ge\:25
simplify (((48.57983+48.57983)/(9.8)))/2
simplify\:\frac{(\frac{48.57983+48.57983}{9.8})}{2}
simplify 49/3-10
simplify\:\frac{49}{3}-10
-5(-x-3)-x+2=11
-5(-x-3)-x+2=11
x/5+5=8
\frac{x}{5}+5=8
factor 1/2 x^2-2x+2
factor\:\frac{1}{2}x^{2}-2x+2
5.4= n/(-0.9)
5.4=\frac{n}{-0.9}
6x^2-x=15
6x^{2}-x=15
t=2pisqrt(7/32)
t=2π\sqrt{\frac{7}{32}}
simplify 5sqrt(90)
simplify\:5\sqrt{90}
simplify (18xy^6)/(12x^3y^5)
simplify\:\frac{18xy^{6}}{12x^{3}y^{5}}
18a^2=8
18a^{2}=8
simplify (-20+16i)/(1-9i)
simplify\:\frac{-20+16i}{1-9i}
simplify 6/7 8/9
simplify\:\frac{6}{7}\frac{8}{9}
factor 2x^2y+10xy+12y
factor\:2x^{2}y+10xy+12y
5x+1<-9
5x+1<-9
-3x<= 12
-3x\le\:12
1/2 x^2-x-6=0
\frac{1}{2}x^{2}-x-6=0
|x-4|<0.01
\left|x-4\right|<0.01
-x^3+7x^2+9x>63
-x^{3}+7x^{2}+9x>63
4x^2-24x+20=0
4x^{2}-24x+20=0
simplify (sqrt(2)-sqrt(5))/(sqrt(2)+\sqrt{5)}
simplify\:\frac{\sqrt{2}-\sqrt{5}}{\sqrt{2}+\sqrt{5}}
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