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(5*v^2)/((2*v)^4) = 0
(ln(6))^x
10*(log(10)(6.3))+0 = 0
1998;16
1998;18
| (5v^2)/(2v)^4 | | z^2+(i-3)z+4-3i=0 | | log(3x)=log(4)+log(x+2) | | 3n(n+7)=-11-2n | | f(x)=ln(tan(8x)) | | -3(m-4)=6 | | 8x^2+25x+2=0 | | 9x^2+5x=21 | | 4c+34cx*347856+y=897fx | | (8/a)-(9/5) | | 3y-4=2y+8 | | 8u^2+14u+3=0 | | 2+5n=5+4n | | (2x+4)(2x+5)=90 | | 40+5x=9x | | 3(x-5)+2x=5x-15x | | {2x-1/x^x=7 | | 13-6a=31 | | 4x^2+22x-60=0 | | 8/9x-7=4/5x | | ln(4x-8)-2ln(2)=0 | | 3(x-9)=8(x+3) | | 4m-4=4am | | 8(1-x)+9=5(3+x) | | -8m-9=7 | | 20x-16=16x+12 | | 20x-16=16x+9 | | 20x-16=16x+2 | | 20x-16=16x+4 | | 20x-16=16x+8 | | 2x-11=-19-8x | | 26-4x=11-9x |