The expression in the image is:

$(1 + \tan \theta + \sec \theta) \cdot (1 + \cot \theta - \csc \theta)$

Would you like to simplify this expression, expand it, or explore it in some other way? Let me know how you'd like to proceed!

Also, feel free to ask if you need any details or further clarification on this. Here are 5 related questions that might help:

1. What are the basic trigonometric identities for $\tan \theta$, $\sec \theta$, $\cot \theta$, and $\csc \theta$?
2. How can you expand a product of two binomials involving trigonometric functions?
3. What is the result of simplifying this expression for specific values of $\theta$?
4. How can this expression be rewritten using fundamental trigonometric identities to make it easier to evaluate?
5. Can this expression be factored further into simpler terms?

Tip: When simplifying trigonometric expressions, try using known identities to substitute simpler forms of the functions like $\sec \theta = \frac{1}{\cos \theta}$ and $\cot \theta = \frac{1}{\tan \theta}$.