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Simplifying ([x + -4] + 15) * 15 = ([x + 2] + 12) * 12 Reorder the terms: ([-4 + x] + 15) * 15 = ([x + 2] + 12) * 12 Remove brackets around [-4 + x] (-4 + x + 15) * 15 = ([x + 2] + 12) * 12 Reorder the terms: (-4 + 15 + x) * 15 = ([x + 2] + 12) * 12 Combine like terms: -4 + 15 = 11 (11 + x) * 15 = ([x + 2] + 12) * 12 Reorder the terms for easier multiplication: 15(11 + x) = ([x + 2] + 12) * 12 (11 * 15 + x * 15) = ([x + 2] + 12) * 12 (165 + 15x) = ([x + 2] + 12) * 12 Reorder the terms: 165 + 15x = ([2 + x] + 12) * 12 Remove brackets around [2 + x] 165 + 15x = (2 + x + 12) * 12 Reorder the terms: 165 + 15x = (2 + 12 + x) * 12 Combine like terms: 2 + 12 = 14 165 + 15x = (14 + x) * 12 Reorder the terms for easier multiplication: 165 + 15x = 12(14 + x) 165 + 15x = (14 * 12 + x * 12) 165 + 15x = (168 + 12x) Solving 165 + 15x = 168 + 12x Solving for variable 'x'. Move all terms containing x to the left, all other terms to the right. Add '-12x' to each side of the equation. 165 + 15x + -12x = 168 + 12x + -12x Combine like terms: 15x + -12x = 3x 165 + 3x = 168 + 12x + -12x Combine like terms: 12x + -12x = 0 165 + 3x = 168 + 0 165 + 3x = 168 Add '-165' to each side of the equation. 165 + -165 + 3x = 168 + -165 Combine like terms: 165 + -165 = 0 0 + 3x = 168 + -165 3x = 168 + -165 Combine like terms: 168 + -165 = 3 3x = 3 Divide each side by '3'. x = 1 Simplifying x = 1
| 3/8+0.25= | | 4/10÷2/8 | | 4x*5y+x= | | K=1108+6 | | 4/10÷2/8= | | 81+2k=5k+2k | | y=-x^2+10x+18 | | -4(3y+3)=3(1-2y)-9 | | A/-9=2 | | -24=-6+2x | | In(1.9+0.15x)=1.05x | | 4y*5x= | | (x-4+15)15=(x+2+12)12 | | 2x^2-8x+134=0 | | 2/3d=15-d | | 12x+2y=2xy | | 5(x+10)+5(x+34)=2 | | x-4+15*15=x+2+12*12 | | 2y=4 2y+2x=4x | | 30-2s=4s-2s | | log(7x-1)=2 | | 2y=7 4x+2y=8x | | 16x^2+25y^2-160x+50y+25=0 | | 10=(t/873.36)-2.15 | | 2(3a-3)-2=-6 | | X+6*5=10*X | | 30/56 | | 4y^3-3y^2+8y-6=0 | | 3.21(x-2)-2.83(x+4)=0.386x | | 1.012x+3.25(x+1)-3=4.261x | | 5-3lnx=29 | | 95+4n+13n=180 |