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-17/(-5)
(x-1)/(x-3)
3*x*(sin(x))^2
abs(x^2-x) >= 0;x
x
{root[2][4/3]}
| 10x+2x-10=50 | | 8(x+5)=9x-12 | | a/5-18 | | X-1x+3= | | (30-x)2=61-x | | 4v^3+10= | | 1.2x+3=x^2-4 | | 2(a-3)+3(b-5)=0 | | 3(3x+5)=46 | | -3(4x+5)=-7x | | X=18/5x14/4 | | 44(j+2k)=12 | | (37-x)2=60-x | | (37-x)=60-x | | p(x)=3x^2-4 | | x+3+2x-3=180 | | 0.5x+0.6=-0.4x | | 36-6x=45-4x | | 6x-12=12x-36 | | (3w-2)(3w-2)= | | 18y+30=-150 | | y=x*x-18 | | [1+4j]= | | 12x-20=-11+9 | | 3x-2-(2x-1)-5(x-9)=5 | | t=85n-25 | | 112-9x=-220 | | 12x+4=2x-1 | | 11x-7=-x | | cos(3x)cos(2x)+sin(3x)sin(2x)=1 | | 32.2=230*0.07*t | | Z=9(x-8) |