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Simplifying 12 + 5y = -32 Solving 12 + 5y = -32 Solving for variable 'y'. Move all terms containing y to the left, all other terms to the right. Add '-12' to each side of the equation. 12 + -12 + 5y = -32 + -12 Combine like terms: 12 + -12 = 0 0 + 5y = -32 + -12 5y = -32 + -12 Combine like terms: -32 + -12 = -44 5y = -44 Divide each side by '5'. y = -8.8 Simplifying y = -8.8
| 15+5x+10=100 | | 3(2p+1)-2=3 | | 16t^2+44t-24=0 | | 16d+25d+13d=200 | | x+.5=.25 | | 3(4x+9)+7=94 | | 6x-64=2x-80 | | 5x+2-x=2x+16 | | -2(x+1)=2(z-1) | | 2X-8=3X+15 | | 2-(2x+7)=3-x | | 2y+5z=13 | | 4w^2=6+10w | | 4x^2+3x-45=0 | | (d+8)(2d+3)= | | 1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+ | | 32=-6x+4(x+6) | | a^2x^2+abx+abx+b^2-b^2x^2-abx-abx-a^2=0 | | 5y+12y= | | 4(2w+2)=8(w-1)+15 | | -3.3=n+2.9-1.1 | | b^2+b-2= | | 1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+ | | 1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+ | | 1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+1x+ | | J/2=6 | | 4(-5)=40 | | 18d+22d+13d=300 | | z+7=23 | | 2c+6y=16 | | 0.75=0.5(x-7) | | 7(3z+1)-1=20(z-2)+47 |