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what is the solutions of functionalfunction equation

For complex number $z$, the equationequation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

what is the solutions of functional equation

For complex number $z$, the equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

what is the solutions of function equation

For complex number $z$, equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

added 4 characters in body; edited title
Source Link

what is the solutions of functional equationsequation

For complex number $z$, Equationthe equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

what is the solutions of functional equations

For complex number $z$, Equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

what is the solutions of functional equation

For complex number $z$, the equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

deleted 2 characters in body
Source Link

For complex number $z$, Equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

doesdo all solutions lie on the critical line?

For complex number $z$, Equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

does all solutions lie on the critical line?

For complex number $z$, Equation $2^z + 3^z = 2^{1-z}+3^{1-z}$ has a simple solution $z=\frac{1}{2}$.

Are there any other solutions?

do all solutions lie on the critical line?

Source Link
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