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Simplifying 8(3s + 10) = 152 Reorder the terms: 8(10 + 3s) = 152 (10 * 8 + 3s * 8) = 152 (80 + 24s) = 152 Solving 80 + 24s = 152 Solving for variable 's'. Move all terms containing s to the left, all other terms to the right. Add '-80' to each side of the equation. 80 + -80 + 24s = 152 + -80 Combine like terms: 80 + -80 = 0 0 + 24s = 152 + -80 24s = 152 + -80 Combine like terms: 152 + -80 = 72 24s = 72 Divide each side by '24'. s = 3 Simplifying s = 3
| 3y+10=4(y-1) | | 29+3x+1=90 | | 5x+x+1=2 | | 3u+5=2u-9 | | 15y-10=250y-104 | | 13x-8y=71 | | 1.5714+0.5714(x)=9.9-1.2(x) | | 9cos(x)=0 | | 3x-5=2u-9 | | X^3-X^2-2X=-2 | | 2x^2-8x-11+x^2-3x+13=180 | | (x)/(5)-(2x-5)/(3)=(3)/(4) | | 7x-12=4x+5 | | 2(x+4)=3x-(5+x) | | 2f+3g+4f+6g= | | 3x+xi-2y=12-iy-i | | 14x-20y=-26 | | 8-6y=32 | | 8t+3=43 | | 4x-13=x+3 | | 18=50+10x | | Qpx+8=5x-3 | | 11f-17=10f+19 | | 0.5*x^2-0.5*x+18=25 | | 8x-5=10x-2 | | 4x+12=-62+x | | x^2+7x+10=31 | | 4w+4x+11y+3w+11x-4y= | | 8s=16 | | y=-x^3+2x^2-x | | 50=l+2 | | 8c+8=24 |