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1;5;5;5;2;3
3*sin(x)-(sin(x))^3
(x^3+x^2+x+1)*(x^12+x^8+x^4+1) = 0
24.50;5
100;0.20
| Sin(-16)=Cos(-16) | | 140-x+50=180 | | x^2+16y^2+4x-32y+4=0 | | 9x+12=-9x-19 | | 3x^2+24y+45= | | -3(1+7d)=33 | | -15a-4=3a+2# | | -112=4K+5(1+7k) | | -24=2+7(v+5) | | -1+2x=4+35x | | y=5x^2+50x-50 | | 40x+8(1.5x)=875 | | .2+.5=w | | -3(5y+8)=-17-6y | | 20x(x)+7x-3=0 | | .2c+.5= | | 4(r-3)-3(r-1)=2(r+5) | | 20x(x)+5x-6=6x(x)-12x | | 100+x+30=180 | | 3x^2-19x=40 | | -3=12x(x)+13x | | 5s-46=9 | | x(x)-5x=0 | | 2z(z)-4z+2=0 | | -4x+5x-7=10+3x-2x | | y/11=11.2 | | 16x^4-8x^3+x^2-8x-1=0 | | (4)(2n-3)(4n+1)= | | 0=x(x)-2x-24 | | 2p-4p^2=0 | | 3x(x)+22=49 | | 2x+7y+7=0 |