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(4/7)*(3/11)
log(2)(x+2) < 2;x
x
-1/(1-x)
ln(1-x)
5 = -2/5
| 2(2t^2+3t+5)+-4(t^2+2t+-1)=6 | | X+-9=-18 | | 40+2=20+3 | | 9x+63=9x+81 | | 12f+15= | | 8x^2-16x+10=0 | | (4/7)*(3/11) | | 2x+1.50-x+0.49= | | -11/6*-1/13= | | 12y^2-y=20 | | 2W+3Z=17 | | 3y^2-8y-4=0 | | y=5*sin(3x) | | x(2)-9=0 | | f(2n)=f(n) | | 14w-7w=35 | | 1x+12=-11 | | (-12x*x)-11x=-15 | | 12x+8-x=11+1 | | W=AW | | 6c^2-12c=18 | | 4t^2+5t+10-4t^2+16t-4=6 | | 8a-3=7/13 | | -4A+B=5 | | (-216x^5)^(2/3) | | (5x*x)-5x-30=0 | | 4x+10+10x=52 | | 4x+10+10x=53 | | 2x+13=8x-41 | | ln(5)-ln(x-3)=ln(x+1) | | 3Y+5=10y+26 | | 5a^2+8=41a |