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1*x^4+8*x^3+24*x^2+32*x+16 = 0
(((3*a^2)/2)*a^5*b^2)^4 = 0
(7/9)*s = 1/3
{root[6][5]}
x^1.5*sin(7*x)
| .6x-.58x=2 | | a^2=3+2a | | 8m^2-3=2m | | 2g+1=7 | | (3a^2/2a^5b^2)^4 | | 7/9s=1/3 | | 4x+.5y=14 | | 5-2j=1 | | Ln(x+5)+Lnx=Ln(x+21) | | 10=0.5n-n | | 10x+4x+2+5=4x+3+9x | | 6x^2+41+30=0 | | y=-3x^2+12x+4 | | 2v-1=3 | | x-2x=30 | | N=0.5n-10 | | 6x-7-4x=6 | | 16x-12=12x+12 | | 6k+30=6 | | -10x+9+12x=-4 | | 3.6m-2.7=1.8m | | f(b)=6b+3 | | n=(0.5n-10)0.5-20 | | 3/7*4/9 | | 3w^3+21w^2+9w=0 | | 215=34-w | | -8x+14+10x-21=-6 | | (36p^4)/2 | | 3(3y-12)=0 | | 4/3y | | 16w^2-40w=0 | | 5x-6x=14 |