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(x^2+1)^(1/2)+x
x^3+5*x^2-(2*x)-10 = 0;x
x
(ln(x))^2+ln(1/(x^4))
sin(2*x^2)
log(x^2+1)(e^x)
| -2n+-8=8 | | 9x+17+23+23=180 | | -1x+-14(2+x)=4x-10 | | 5c+64=-c+10 | | 1*0.5*0.0625=x | | 63-5x=4x | | (9x-7)+(8x-6)=180 | | 3x+11+95+41=180 | | n+9=19 | | 19x-15= | | 15x+10=5x-3 | | 4x+45+35=180 | | 20x-7=18x+5 | | 27=2t-11t | | y=-0.75+3 | | -x(x+y)= | | 3x-13=7-5x | | 2-4x=2x+10 | | -.10(102)+.85x=.05(x-12) | | 5x+3+124+28=180 | | -2x-(2)=24 | | -3c-4=44 | | F(x)=3x^2-9x-54 | | a-3+4=6 | | -x+55=-77 | | 3*x^2+10xy+3y^2-2*x-14*y-13=0 | | -0.007x^2+0.877x-0.127=0 | | x(x+8)(x+3)= | | 0.40x+15(100-x)=39 | | -5x+8x+26=5(3x-2) | | 8/w=5 | | 3(y-1)=2(9-y) |