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Simplifying vx = zw Solving vx = wz Solving for variable 'v'. Move all terms containing v to the left, all other terms to the right. Divide each side by 'x'. v = wx-1z Simplifying v = wx-1z
| 2(2x-4)+4x=32 | | vx=-zwc | | x*2=6y | | vw=cx | | 6x+5+8y=91 | | (3x+1)=(6x-4)+54 | | (3X)+(.8X)=380 | | 4a-2a-3b= | | -3-8x=-9-5x | | 6y^2+y=5 | | 4(5A+2)=9(2A+2) | | 3/1*2x/7 | | -3-8x=-9-5 | | 6x/7 | | 9x-21=84x-28 | | 5e^x(x)^1/2 | | 6(x+2)-(4x-4)= | | x+c^2-d^2=0 | | 20-11x=-7x | | 3/7x-1=4x-4/3 | | (x-9)(9x+3)=0 | | -100h^3+160h^2y-64hy^2= | | 20-11x=7x | | -5x^4-3x^3+11x^2+16x-9=0 | | 5x^4-3x^3+11x^2+16x-9=0 | | 15x^2+22x+14=2 | | x+c^2=d^2 | | 16z=208 | | f(x)=-logx-6 | | 7*7=10x+5*9 | | y-3=9(x-3) | | y=x^2+6+8 |