Answer
False
Work Step by Step
The exponential function $f$ with base $b$ is defined by,
$f(x)=b^x$ or $y=b^x$
where $b$ is a positive constant other than $1(b>0, b\ne 1)$ and $x$ is any real number.
Thus, $10^x=5.71,$ and $e^x=0.72$ are exponential equations, while $x^{10}=5.71$ is a polynomial equation with degree $10$.
The given statement is false.
A correct form would be:
Examples of exponential equations include $10^x=5.71, e^x=0.72$ and $10^x=7$.