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log(e)(x) = 2;x
x
log(e)(x) = 1;x
x
log(e)(x) = 0;x
x
7/36-(7/37)
(x-5)^3*(x+1)*(x-2)^2 >= 0;x
x
| 3(x+1)+2=-1 | | 2a-2=7a-7 | | -5(5a+1)=-130 | | -48=-4(-4x-4) | | -x/93=-9 | | 7/36-7/37 | | 8x-20ifx=10 | | 5.5x+.67x=37 | | -95=5(4x-3) | | (10-4)/-2==7 | | sin(33)=x/19 | | 685+85= | | -84=m/47 | | -4(-6r-5)+3r=-3+4x | | 3b-3+2d=5d-8+1 | | 8t-10=38 | | f(x)=-2x^3+29x^2-85x-50 | | 3y+4=2y+14 | | 4(w-1)-3=(-2w+5)-8w | | F(x)=(3)(4sqrt(x)) | | -4(5x-3)=132 | | 12(2x-5)=12(8x-3) | | 3*x=280000000 | | 8x-2+5x=3x+3-5x | | 4x^2+150x-1044=0 | | 15b+13c-12b+8= | | F(x)=(3x^4)(7x^2) | | 2y/2=98 | | -8t+16=64 | | -4x+17=-24 | | N-42=92 | | -57-m=57 |