Question

What is the value of x^b+x^a/x^a+x^b

Answer 1

$\red{ Value \: of \: \frac{x^b+x^a}{x^a+x^b}}$

$= \frac{\cancel {(x^a+x^b)}}{\cancel {(x^a+x^b)}}$

$= 1$

Therefore.,

$\red{ Value \: of \: \frac{x^b+x^a}{x^a+x^b}}\green { = 1 }$

•••♪

Answer 2

$\bf{\underline{\underline{\bigstar\bigstar\: Equation : }}}$

$\:\:$

• $\footnotesize{\dfrac{x^b+x^a}{x^a+x^b}}$

$\:\:$

$\bf{\underline{\underline{\bigstar\bigstar\: Solution : }}}$

$\:\:$

$\footnotesize{\dfrac{x^b+x^a}{x^a+x^b}}$

$\footnotesize{= \dfrac{1}{1}}$

$\footnotesize{= 1}$

$\:\:$

$\bold{Answer = 1}$