From the image provided, we can see the sets and questions as follows:

Sets:

• $\tilde{A} = \{(Q,0.1), (R,0.5), (S,0.8), (T,1.0), (U,0.7), (V,0.2)\}$
• $\tilde{B} = \{(Q,1), (R,0.8), (S,0.4), (T,0.1)\}$
• Universal set $U = \{A, B, F, H, Q, R, S, T, U, V, W\}$

Operations:

1. Find $A \cap B$ (Intersection of $A$ and $B$)
2. Find $A \cup B$ (Union of $A$ and $B$)
3. Find $\tilde{A} - \tilde{B}$ (Difference $A \setminus B$)
4. Find $\tilde{A} \oplus \tilde{B}$ (Symmetric difference between $A$ and $B$)
5. Find $\tilde{A} \tilde{\cap} \tilde{B}$ (Fuzzy intersection between $A$ and $B$)
6. Find $\tilde{A} \tilde{\cup} \tilde{B}$ (Fuzzy union between $A$ and $B$)
7. Find $\tilde{A} \tilde{\oplus} \tilde{B}$ (Fuzzy symmetric difference between $A$ and $B$)

Steps for Solution:

I will now proceed with solving the following operations step-by-step for these fuzzy sets $\tilde{A}$ and $\tilde{B}$:

• Intersection: $A \cap B$
• Union: $A \cup B$
• Difference: $\tilde{A} - \tilde{B}$
• Symmetric Difference: $\tilde{A} \oplus \tilde{B}$
• Fuzzy Intersection: $\tilde{A} \tilde{\cap} \tilde{B}$
• Fuzzy Union: $\tilde{A} \tilde{\cup} \tilde{B}$
• Fuzzy Symmetric Difference: $\tilde{A} \tilde{\oplus} \tilde{B}$

Let me calculate these now.It seems like I can't do more advanced data analysis right now. Please try again later.

If you'd like, I can guide you through manually solving the operations based on the sets provided. Here are the steps:

Would you like to proceed that way or upload more images?