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2*sin(x)
sin(x)
(sin(x))^2
log(x)(2) = (log(2)(x))^2
1*x^3+9*x^2+23*x+0*x^5+0*x^4+15 = 0
| 3y=5y+88 | | y=12x^2+36x | | 5w+3y+5x+8x-11y+4w= | | 8(8k+6)=-9+7k | | 8-9(6x-3)=2-(4x-5) | | -(4x-y)+4(x+y)= | | 8x=7+8x | | 16t^2-184t=0 | | (U-6)(u+1)= | | (5v+7w)(5v-7w)= | | -3y+8-5y=-18 | | (12x-4)+(18x+4)+(15x+10)+(5x)=360 | | log[4]*(x+6)=2log*x | | ln(x)+x=12 | | 0.5log(x-1)=3 | | 15=-7x-3+5x | | log[3]*(2x+1)=2 | | g(x)=37.7 | | (12x-4)+(18+4)+(15x+10)+(5x)=360 | | 2x(x+5)=4(x+1) | | 4x-3x=4+2 | | 2+4=16 | | 0.5c-11=73 | | 1.4+x=-3 | | 4x+(x-3)=7 | | 12=p*240 | | 25=7+3v | | 240=p*12 | | X/2-5=21 | | X+60+110=180 | | 8+6n=-7n-8(6n-1) | | 5x+2z=-16 |