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Simplifying 0 = 2[(1.25x + 35) + (1.75x + 150) + (2x + 75)] Reorder the terms: 0 = 2[(35 + 1.25x) + (1.75x + 150) + (2x + 75)] Remove parenthesis around (35 + 1.25x) 0 = 2[35 + 1.25x + (1.75x + 150) + (2x + 75)] Reorder the terms: 0 = 2[35 + 1.25x + (150 + 1.75x) + (2x + 75)] Remove parenthesis around (150 + 1.75x) 0 = 2[35 + 1.25x + 150 + 1.75x + (2x + 75)] Reorder the terms: 0 = 2[35 + 1.25x + 150 + 1.75x + (75 + 2x)] Remove parenthesis around (75 + 2x) 0 = 2[35 + 1.25x + 150 + 1.75x + 75 + 2x] Reorder the terms: 0 = 2[35 + 150 + 75 + 1.25x + 1.75x + 2x] Combine like terms: 35 + 150 = 185 0 = 2[185 + 75 + 1.25x + 1.75x + 2x] Combine like terms: 185 + 75 = 260 0 = 2[260 + 1.25x + 1.75x + 2x] Combine like terms: 1.25x + 1.75x = 3x 0 = 2[260 + 3x + 2x] Combine like terms: 3x + 2x = 5x 0 = 2[260 + 5x] 0 = [260 * 2 + 5x * 2] 0 = [520 + 10x] Solving 0 = 520 + 10x Solving for variable 'x'. Move all terms containing x to the left, all other terms to the right. Add '-10x' to each side of the equation. 0 + -10x = 520 + 10x + -10x Remove the zero: -10x = 520 + 10x + -10x Combine like terms: 10x + -10x = 0 -10x = 520 + 0 -10x = 520 Divide each side by '-10'. x = -52 Simplifying x = -52
| 2cos^4(x)-7cos^2(x)+3=0 | | .97x+.03y=.327 | | x=2[(1.25y+35)+(1.75y+150)+(2y+75)] | | 9x-2=3x+22 | | (R+9)(r+9)=0 | | 12,000*0.08*90/365=x | | 12,000*0.08*90/365= | | x+10x=18 | | -10z=-7z+3 | | 3x+8y+5z=-11 | | -5c(c-8)=0 | | 3x+8y+5z=-1 | | v^2-5v+6= | | x+2y-z=1 | | 500=0.20x | | 10x-8=5x+2 | | -10+3n=5n | | 3(c-4)+5(c^2+4c-8)= | | -10+8h=7h | | 4q+3=3q | | (x^2-4x-21)/(x^2-36) | | x^3-9x^2=10 | | x^3-9x=27 | | -5+2t=-3t | | 6c-(c+2)=3c-10 | | x^3-9x=6 | | 27+3x-9=9x | | 4(x+2)=2(4-x)+42 | | x^3-9x=10 | | .5(X)+.75(X)+260=X | | 4(3x+5)=38 | | 9+3h=7h-1 |