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2x(x-5)=16-x(13-2x
We move all terms to the left:
2x(x-5)-(16-x(13-2x)=0
We add all the numbers together, and all the variables
2x(x-5)-(16-x(-2x+13)=0
We multiply parentheses
2x^2-10x-(16-x(-2x+13)=0
We calculate terms in parentheses: -(16-x(-2x+13), so:We add all the numbers together, and all the variables
16-x(-2x+13
determiningTheFunctionDomain -x(-2x+13+16
Back to the equation:
-(-x(-2x+13+16)
2x^2-10x-(-x(-2x+29)=0
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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-x(-2x+29
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| 15=-x-3x | | -152=4p+3(-8+4p) | | 7x+0=8x+2 | | 0.06(6.5+2x)=16.43 | | 31.19=6g+3.77 | | 7(1-5v)=252 | | 3(p+3)=15 | | 77=w(2w-3) | | -10x+30=5x | | 60=x-(.25x) | | 44=9r−10 | | 0.75x+0.5x=18+30/4 | | 16w+3w-2w-4w-5w=14 | | 17q-20q=15 | | -a/5=-2 | | 60=x*(.25x) | | 7k−6k=18 | | 9k+11k-3k-12k=17 | | -7g-3=-6g | | -4r-6(3r-8)=158 | | 3t−18=4(−3−43 t)3, | | (8191/8192)^x=0.5 | | 14v+-19v=-15 | | 2z+3z-3z=6 | | (8191/8192)^x=50 | | 100=50b+160 | | s-s+5s+s=12 | | 35+e=76 | | 11a-6a+a-6a+4a=4 | | -3x+4=-5x-8 | | -5(2x+1)=-10x+5 | | 3x-19=x+10 |