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(F)=1/2F(F+1)^2(F+3)(F-1)
We move all terms to the left:
(F)-(1/2F(F+1)^2(F+3)(F-1))=0
Domain of the equation: 2F(F+1)^2(F+3)(F-1))!=0We multiply parentheses ..
F∈R
-(1/2F(F+1)^2(+F^2-1F+3F-3))+F=0
We multiply all the terms by the denominator
-(1+F*2F(F+1)^2(+F^2-1F+3F-3))=0
We calculate terms in parentheses: -(1+F*2F(F+1)^2(+F^2-1F+3F-3)), so:
1+F*2F(F+1)^2(+F^2-1F+3F-3)
determiningTheFunctionDomain F*2F(F+1)^2(+F^2-1F+3F-3)+1
Wy multiply elements
2F^2(F+1
Back to the equation:
-(2F^2(F+1)
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2F^2(F+1
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2F^2(F+1
We calculate terms in parentheses: -(2F^2(F+1), so:
2F^2(F+1
We calculate terms in parentheses: -(2F^2(F+1), so:
2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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2F^2(F+1
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| -9(c+8)=99 | | 9x-4(2x-4)=18 | | -8=t-3 | | 0.2x=7-0.8 | | 14−2x=-12−12 | | 180=44-14x+79x-3 | | 7x+14-7=2x+10+5x | | -3t+6=8 | | 4z-7+z+2=180 | | 11x-8x=36 | | 8–4(a–1)=2+3(4–a) | | 3c+5+55=180 | | 32=2-5(-4x+6) | | 1x+15=4(x+3) | | 3x+12+3x=42 | | (8k)=24 | | 3x-4+x=2(2x-2) | | 3(2x-5)+4=-1-6(9-8x)+7 | | 30x+35=185-45x | | (x-10)/(x+11)+11=8 | | 6+2x+20=18+x | | (2r+3)+(r+4)2=10 | | X+2=-14-c | | Y=-0.1x-2.7 | | 5m-4m=M | | 5.4(x+2)+3.4(3-x)=6 | | 8x3+20x2=4x2 | | 5(x-2)+3=2x+14 | | x+5=7x-7=6x+9 | | (3x-1)-2x=5 | | 24=6(e-3) | | 11x-3=4x=39 |