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Simplifying 8(s + 8) = 72 Reorder the terms: 8(8 + s) = 72 (8 * 8 + s * 8) = 72 (64 + 8s) = 72 Solving 64 + 8s = 72 Solving for variable 's'. Move all terms containing s to the left, all other terms to the right. Add '-64' to each side of the equation. 64 + -64 + 8s = 72 + -64 Combine like terms: 64 + -64 = 0 0 + 8s = 72 + -64 8s = 72 + -64 Combine like terms: 72 + -64 = 8 8s = 8 Divide each side by '8'. s = 1 Simplifying s = 1
| 2x^2+8=x^2+6x | | 84=x+(x-26) | | y=14*ln(x) | | (12)m(.05)= | | log(x-3)=log(5x) | | 5-4+7x+1= | | 3(0.6+2n)-32=7.6 | | 14x+6=132 | | 0.05x-3=0.2(x-9) | | 14-x=-9 | | 14-6b=6-7 | | 5h+h-4h+1-1=0 | | 48-5x=8x-4 | | 11/4+-35/6= | | 2x^2-200x+4950=0 | | 13x-24=15 | | 9(4)-8=12+4(4) | | 3x-1=6x-13 | | 25+(x-6)+(x-6)=143 | | -40-6w=220 | | 8r+s-12r+4s= | | .12x+.3=3(.17x+1.07) | | -4x+7y=-8 | | 3(2g+5)=95 | | 9x+24=48 | | 9m-8=12+4m | | -5x=2.5 | | 4+8r=5+4-1 | | T(477)=-8-7(477-2) | | 8(2y+4)= | | (2x^3-10x^2-6x-4)-(-12x^3+4x^2-12x-12)= | | 8a-5=35 |