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cos(275)*t
x^1*y^7*((12*x^5*x^12*y^4*z^2)/18)*z^2 = 0
5/3-7 = 7
-50 = (1/4)*x-10
-2 = 12-(x/7)
| 8(3y-5)-5(2y-8)=20+4y | | 3sinx=3 | | 4x-3y+9z=27 | | 9x-7=-3x+24 | | 2x+y+5z=9 | | 3x^2=6-17x | | x-5y-7z=6 | | x-5y-7z=6 | | 3x^2=28-17x | | x-7y=42 | | 4x-3+x+17=180 | | (7x-9)(x+7)=0 | | 4x^2+32x-9=0 | | 3(y+4)=36 | | -(5-6i)(5+6i)= | | 20=-3(-x+4) | | y=2-(1-x)3x | | x^2y^2-625=0 | | 3y=6y-15 | | 5/3-7=7 | | 49t^2+121y^2=0 | | 20x+15y=1020 | | 110+(4x+10)=180 | | 2sin^2(u)=1-sinu | | 59.7=2(3.14)r | | 16y^2+25-40y=0 | | -50=1/4x-10 | | 7=8x+15 | | 21/0.5= | | 40y-45+9y=-1 | | 3(x^2-8x+16)= | | 9x+5(x-2)=3x-4x^2+(2x+5)(2x-7) |