F(x)=-2x^2(x-8)^6(x-4)^3

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Solution for F(x)=-2x^2(x-8)^6(x-4)^3 equation: 



(F)=-2F^2(F-8)^6(F-4)^3

We move all terms to the left:

(F)-(-2F^2(F-8)^6(F-4)^3)=0



We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3





We calculate terms in parentheses: -(-2F^2(F-8)^6(F-4)^3), so:

-2F^2(F-8)^6(F-4)^3




				

			
	
			

			
			

							

									
									
									
									
									
									

														
			

			
				

						
				
				
					
			
						
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