The graph shown represents the function $y = \sin x$ for the interval $0^\circ \leq x \leq 360^\circ$.

The maximum value of the sine function is 1, which occurs at $x = 90^\circ$. Therefore, the coordinates of the maximum point of the graph are:

$(90^\circ, 1)$

If you'd like a more detailed explanation or have any questions, feel free to ask!

Here are 5 related questions to further explore the topic:

1. What is the general shape of the graph of $y = \sin x$?
2. How can we determine the amplitude of a sine function?
3. What is the period of the sine function $y = \sin x$?
4. How does the graph of $y = \sin x$ change when we apply transformations like vertical shifts or scaling?
5. What are the coordinates of the minimum point of the sine graph within the given interval?

Tip: The sine function has a periodic nature, repeating its values at regular intervals.