And tick the correct options in the

Here's how to solve the pattern problems:

First, let's identify the pattern from the given examples.
The pattern relates the numbers in the circle (Top, Left, Right) to the number in the square.
Let $L$ be the Left number, $T_p$ be the Top number, and $R$ be the Right number in the circle. Let $S_q$ be the number in the square.

From the first example:
Circle: $T_p = 8$, $L = 20$, $R = 5$
Square: $S_q = 49$
The formula given is: $[20 - (8 + 5)]^2 = 49$.
This simplifies to $[20 - 13]^2 = 7^2 = 49$. This matches.

From the second example:
Circle: $T_p = 3\frac{1}{2}$, $L = 14\frac{1}{2}$, $R = 5$
Square: $S_q = 36$
The formula given is: $[14 - (3 + 5)]^2 = 36$.
This simplifies to $[14 - 8]^2 = 6^2 = 36$. This matches.
Note: The formula uses the integer parts of the mixed numbers from the circle. For problems 3 and 4, all numbers are integers.

The general pattern is: $(L - (T_p + R))^2 = S_q$

:

• $T_p = 9$
• $R = 3$
• $S_q = 64$
• $L = ?$