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Popular Algebra Problems
5x^2-6>= 14
5x^{2}-6\ge\:14
(4a-8)^2=-64
(4a-8)^{2}=-64
simplify (21sqrt(5))/(-7sqrt(125))
simplify\:\frac{21\sqrt{5}}{-7\sqrt{125}}
-7+6|3x-9|=-61
-7+6\left|3x-9\right|=-61
factor n^2+6n-16
factor\:n^{2}+6n-16
-2x-7=x-37
-2x-7=x-37
y^2=1156-16^2
y^{2}=1156-16^{2}
-4x^2+10=0
-4x^{2}+10=0
4x^2-9x-28=0
4x^{2}-9x-28=0
simplify (sqrt(15)-sqrt(3))^2
simplify\:(\sqrt{15}-\sqrt{3})^{2}
2p+2<6
2p+2<6
169=275-u
169=275-u
|4+2x|=|5-x|
\left|4+2x\right|=\left|5-x\right|
18+7n+3+6n<= 86
18+7n+3+6n\le\:86
factor d^2-10d+25
factor\:d^{2}-10d+25
x^3+3x^2-x>= 3
x^{3}+3x^{2}-x\ge\:3
simplify (x^3+y^3)/(x+y)
simplify\:\frac{x^{3}+y^{3}}{x+y}
simplify (1+k/n)^2-(1+k/n)
simplify\:(1+\frac{k}{n})^{2}-(1+\frac{k}{n})
-4(2+m)<-4
-4(2+m)<-4
factor b^3-4b^2-3b+12
factor\:b^{3}-4b^{2}-3b+12
|-3x+4|-4<-1
\left|-3x+4\right|-4<-1
factor 4u^3+5u^2+8u+10
factor\:4u^{3}+5u^{2}+8u+10
|x|=x^2
\left|x\right|=x^{2}
factor 64y^3-125
factor\:64y^{3}-125
45.28=19.83+z
45.28=19.83+z
5x^2+6x-8=0
5x^{2}+6x-8=0
6(x+8)=-36
6(x+8)=-36
5x+6-2x=4x-5+6
5x+6-2x=4x-5+6
-16t^2+96t+112=0
-16t^{2}+96t+112=0
10.4=19t-4.9t^2
10.4=19t-4.9t^{2}
2(2x-1)+2x=6(x-1)
2(2x-1)+2x=6(x-1)
1-2/3+1/5
1-\frac{2}{3}+\frac{1}{5}
factor 81x^2+144xy+64y^2
factor\:81x^{2}+144xy+64y^{2}
factor pq-3r+pr-3q
factor\:pq-3r+pr-3q
50^2+120^2=c^2
50^{2}+120^{2}=c^{2}
2|2x-7|+12>18
2\left|2x-7\right|+12>18
2x^2+2x-234= 5/8 x^2-x
2x^{2}+2x-234=\frac{5}{8}x^{2}-x
(2x-1)^2=0
(2x-1)^{2}=0
5(x-3)^2-6=74
5(x-3)^{2}-6=74
1-y=6
1-y=6
simplify (a^2)/4-b^6
simplify\:\frac{a^{2}}{4}-b^{6}
simplify (6!)/((6-3)!)
simplify\:\frac{6!}{(6-3)!}
factor 49p^2+63pq-36q^2
factor\:49p^{2}+63pq-36q^{2}
x/3-1/4 <= x/4+1
\frac{x}{3}-\frac{1}{4}\le\:\frac{x}{4}+1
simplify 4/52*4/52*4/52
simplify\:\frac{4}{52}\cdot\:\frac{4}{52}\cdot\:\frac{4}{52}
2X-3=5
2X-3=5
factor (x+2)^2-y^2
factor\:(x+2)^{2}-y^{2}
simplify (11!)/((11-2)!)
simplify\:\frac{11!}{(11-2)!}
factor-4y^2+24y+64
factor\:-4y^{2}+24y+64
simplify 1/2*10*8
simplify\:\frac{1}{2}\cdot\:10\cdot\:8
((x+8)(x-10))/(x+6)<= 0
\frac{(x+8)(x-10)}{x+6}\le\:0
simplify ((1+7i))/((3-2i))
simplify\:\frac{(1+7i)}{(3-2i)}
factor 125a^3-27b^3
factor\:125a^{3}-27b^{3}
simplify-5/7*99/5
simplify\:-\frac{5}{7}\cdot\:\frac{99}{5}
factor w^2-15w+26
factor\:w^{2}-15w+26
simplify-15+8
simplify\:-15+8
2x^{(2)}+4x+1=0
2x^{(2)}+4x+1=0
((3-2x))/((x+2)(4-x))>= 0
\frac{(3-2x)}{(x+2)(4-x)}\ge\:0
ln((24/5)^2)=x
\ln((\frac{24}{5})^{2})=x
0=2x^2-7x-30
0=2x^{2}-7x-30
-x^2-5x-4>0
-x^{2}-5x-4>0
x^2+18x+129=0
x^{2}+18x+129=0
2x+11=-2x-8
2x+11=-2x-8
3/4 y-11<= 6/5+12y
\frac{3}{4}y-11\le\:\frac{6}{5}+12y
1.75*10^{-5}=(x^2)/(0.1)
1.75\cdot\:10^{-5}=\frac{x^{2}}{0.1}
-2=(a(0-3))/((0+3)(0-4))
-2=\frac{a(0-3)}{(0+3)(0-4)}
factor 9m^2-25n^2
factor\:9m^{2}-25n^{2}
|5x-4|=|2x+1|
\left|5x-4\right|=\left|2x+1\right|
simplify log_{2}(125)
simplify\:\log_{2}(125)
6t-3=3t+6
6t-3=3t+6
7x^2+6x+4=0
7x^{2}+6x+4=0
log_{49}(7)= 1/2
\log_{49}(7)=\frac{1}{2}
30x^2-19x-5=0
30x^{2}-19x-5=0
-7<5-3n<= 16
-7<5-3n\le\:16
7x^2+49=0
7x^{2}+49=0
factor 20x^2-11x-42
factor\:20x^{2}-11x-42
simplify 6^{-5}
simplify\:6^{-5}
factor 8m-6
factor\:8m-6
simplify-4+15
simplify\:-4+15
|x^2-1|+|x^2-16|=2
\left|x^{2}-1\right|+\left|x^{2}-16\right|=2
simplify log_{2}(1000)
simplify\:\log_{2}(1000)
factor n^2-26n+88
factor\:n^{2}-26n+88
8x-12=13x+8
8x-12=13x+8
-x^2+1.8x+2.5=0
-x^{2}+1.8x+2.5=0
38x=14x-42
38x=14x-42
5x^2-4x=9
5x^{2}-4x=9
8x-7=4+7x
8x-7=4+7x
simplify ((-3)/4)^{-3}
simplify\:(\frac{-3}{4})^{-3}
simplify (9!)/(6!(9-6)!)
simplify\:\frac{9!}{6!(9-6)!}
factor 5x^3-40
factor\:5x^{3}-40
simplify (\sqrt[3]{-27})^2
simplify\:(\sqrt[3]{-27})^{2}
x>= 0\land x>=-5
x\ge\:0\land\:x\ge\:-5
|x-9|+7<9
\left|x-9\right|+7<9
9=(-5)+r
9=(-5)+r
simplify (256^{4/7})/(2^{4/7)}
simplify\:\frac{256^{\frac{4}{7}}}{2^{\frac{4}{7}}}
12x+5=4x+37
12x+5=4x+37
d+7>8
d+7>8
|3y+5|=|y+1|
\left|3y+5\right|=\left|y+1\right|
factor 49c^2-121
factor\:49c^{2}-121
x/4 =5
\frac{x}{4}=5
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