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log(3)(x+1)-log(3)(2) < log(3)(x)
11^(x^2-5)
log(4)(x+2)-log(4)(3) < log(4)(x)
4*e^-0.001*t
k/(-2)-11 = 5
| 16t+68t+8= | | x^2+4y^2-z^2+100=96 | | k/-2-11=5 | | 2y-17=y+4 | | k-2-11=5 | | X^2-29x-754=0 | | 6+y-3=11 | | y=x^7+5x^6 | | 4x^2+4y^2+12x-4y=-1 | | k^4-2k^2+k^2-12=0 | | x^2+2-63= | | 3x+2y+3z=100 | | x=2y-3a | | 3x-17=20x-36+2x | | 3h=-t+3z | | x^(5/3)−5x^(2/3)=0 | | 7x-15=3x+11 | | 6e(5x+2)=18 | | 3x+27=43+x | | 7.3x-2.1=19.8 | | 5x^2-24x+3=-3 | | X/420=840 | | (x-1)(x-8)(x+2)(x+4)+36x^2=0 | | sqrtx^2-24=x+4 | | 6x+4-x=9 | | 138+x=276 | | x^2+0=0 | | -3c-5=0 | | 28x+10=150 | | 5(3x-2x+1)-4(3x-2)=6x+2(3x-2x-3) | | (3x)(3x)-23x-8=0 | | x=16y^2+1 |