What are the steps to solving a system of equations when $x$ and $y$ are exponents? But they have different base. Here is the problem.
$5^x\times3^y=45$
$3^x\times5^y=75$
What are the steps to solving a system of equations when $x$ and $y$ are exponents? But they have different base. Here is the problem.
$5^x\times3^y=45$
$3^x\times5^y=75$
Take log.
$$x\log5+y\log3=\log45$$
$$x\log3+y\log5=\log75$$