Is it at all possible to solve this equation algebraicly for V? How would the solution look? Thank you.
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(K-(A-V))/((B-V*0.5)/(V*0.8660254037844386)) == ((A-V)-((K/(((B-V*0.5)/(V*0.8660254037844386))+(G)))*(G)))/((((((((A*2-(A-V))/F)*1.7320508075688773+(A-V))-(A-V))/((((((A*2-(A-V))/F)*1.7320508075688773+(A-V))-(A-V))/((D)-(K-(A-V))/((H)/((D)-((H)/((B-V*0.5)/(V*0.8660254037844386)))))))+1.7320508075688773))*1.7320508075688773+(A-V))-((K/(((B-V*0.5)/(V*0.8660254037844386))+(G)))*(G)))/((E)-(((((((A*2-(A-V))/F)*1.7320508075688773+(A-V))-(A-V))/((((((A*2-(A-V))/F)*1.7320508075688773+(A-V))-(A-V))/((D)-(K-(A-V))/((H)/((D)-((H)/((B-V*0.5)/(V*0.8660254037844386)))))))+1.7320508075688773))*1.7320508075688773+(A-V))-L)/((H)/((E)-((K-(A-V))/1.7320508075688773)))))
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Walter Roberson
2022 年 9 月 6 日
No, the solution set is the roots of a long polynomial of degree 7. There is no general solution for polynomials of degree 5 or higher.
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