The image shows the following mathematical statement in Arabic:

إذا كانت الدالة $y = 3^x$ فإن مداها هو $\{y | y \geq 3\}$

Translation: "If the function is $y = 3^x$, then its range is $\{y | y \geq 3\}$."

Explanation:

The given function is $y = 3^x$, which is an exponential function. However, the range provided here, $\{y | y \geq 3\}$, is incorrect for the actual exponential function $y = 3^x$.

The correct range of the function $y = 3^x$ is: $y > 0$ This is because $3^x$ is always positive for all real values of $x$. Therefore, the range should be $\{y | y > 0\}$, not $\{y | y \geq 3\}$. The value 3 mentioned in the image might refer to a specific case or condition, but the general range is $y > 0$.

Would you like further details or clarification on exponential functions?

Here are five questions you might explore:

1. What is the general behavior of exponential functions?
2. How do exponential growth and decay differ?
3. What is the domain of the function $y = 3^x$?
4. How does changing the base of the exponential function affect its range?
5. How can exponential functions be used in real-world applications?

Tip: The base of an exponential function $a^x$ affects the rate of growth; larger bases result in faster increases.