What is the answer to ((m^6+(-2)))/(1+m)=0 ?

The answer to ((m^6+(-2)))/(1+m)=0 is

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((m^6+(-2)))/(1+m)=0

\frac{( m ^{6} + ( - 2 ) )}{1 + m} = 0

Solution steps

\frac{( m ^{6} + ( - 2 ) )}{1 + m} = 0

Simplify

\frac{m ^{6} + ( - 2 )}{1 + m} : \frac{m ^{6} - 2}{1 + m}

\frac{m ^{6} - 2}{1 + m} = 0

\frac{f ( x )}{g ( x )} = 0 \Rightarrow f (x) = 0

m^{6} - 2 = 0

Solve

Verify Solutions

Find undefined (singularity) points:

m = - 1

Combine undefined points with solutions:

\frac{1 - 2 x}{x + 1} = 1 + 2 x

\frac{1}{x} = \frac{8}{13}

x, x y^{2} = \frac{1}{x}

- \frac{6}{b} - 50 = - 49

x - 1 = \frac{2}{x}

What is the answer to ((m^6+(-2)))/(1+m)=0 ?
The answer to ((m^6+(-2)))/(1+m)=0 is
Solve for m: ((m^6+(-2)))/(1+m)=0
The solution is