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abs(1*x+4) < 0*x+5
0.04506;0.05
sin(ln(x^-1))
abs(1*x+4) >= 0*x+8
0.076;0.20
| an=4-3/n | | 4x-20-4x= | | 5x^2+x-50=0 | | -2(1-8b)-8b=8b+4 | | C-32=73 | | 2cosx^2+5cosx-2=0 | | 5xy^2-3xy=4 | | 3x+-2x+4=10 | | n*5=73 | | k-6(-k-6)=-3(-k-8) | | -2(1+6n)=7(2-4n) | | f(x)=x^4-81 | | 2(7+3r)=1(r+7) | | .4x+4.5=.8x+1.3 | | -14x=-12(x+1) | | -4(n+1)-4n=-6+2(-6n+3) | | 3(6)+y=10 | | 14*n= | | -158-3x=6x+94 | | x-2/5=2x | | 6+1.2x=36 | | -6(x-3)=10(x+5) | | -3(x-1)+8(x*3)=6x+7-5x | | 12.6+4m=9.8+8m | | 2(m-1)=3(2-m) | | ln(10-x)=2ln(x+2) | | 10(x+5)=20x | | 64*n=364 | | n=16+m | | r-93=-38 | | 4.5+a=1 | | 11a-12=45 |