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abs(x) >= 6;x
x
5*(3-x)+(x-3)/2 = 4*x+5;x
x
2*x^4+7*x^3+2*x^2+5*x-4;x^2+3*x-1
log(2)(16) = x;x
x
19*x^2-6*x^3+8*x+12;3*x^2+x+1
| -8t+16=64 | | -4x+17=-24 | | N-42=92 | | -57-m=57 | | -4x+6x-13=11 | | 6x-3+5x=5x+5-7x | | 5f+14.50p=64 | | 116-r=394 | | 4/(k-7)=9 | | n(n+7)=-12 | | 7=3r+28 | | -4x+21=7(x-8) | | 2x/3-x/3=18/9 | | y=4768.53+B(2.86) | | X=160-3y | | 2x+25=15 | | F(x)=(2x)(5sqrt(x)) | | 6(6x+1)=42 | | -8(4)=x | | 4(m-2)-1=m+7 | | 1/2x-3=9/5-3/4x | | 6(24+x)=174 | | -49=-28t | | 7(y+7)=4y+61 | | 13x-12+2x+4=x+5+14x-13 | | 4(x-3)=2(3x+10) | | -24=-4+4u | | 4+2(x-6)= | | -2.5=w/5 | | 8+2v=-6 | | 0.44y=2 | | -a+12a=5(t-7a)-5(a+1) |