ax^{n}+bx^{m} = c
x = c^{ ( 1/(log_{c}(a)+n) [+] (log_{c}(b)+m) ) }
ac^{ ( n/(log_{c}(a)+n) [+] (log_{c}(b)+m) ) }+...
bc^{ ( m/(log_{c}(a)+n) [+] (log_{c}(b)+m) ) } = ...
c^{ ( (log_{c}(a)+n)/(log_{c}(a)+n) [+] (log_{c}(b)+m) ) }+...
c^{ ( (log_{c}(b)+m)/(log_{c}(a)+n) [+] (log_{c}(b)+m) ) } = c
ax^{n}+bx^{m} = (x+(-1)·c^{ 1/( (log_{c}(a)+n) [+] (log_{c}(b)+m) ) })·...
(ax^{n+(-1)}+bx^{m+(-1)})+...
... c^{ 1/( (log_{c}(a)+n) [+] (log_{c}(b)+m) ) }(ax^{n+(-1)}+bx^{m+(-1)} = c
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