The table below shows the number of toys collected by Sunshine Centre in Year 2021 and Year 2022. Part of the table is covered by an ink blot. The number of soft toys collected and the total number of toys collected were both three-digit numbers.

Type of Toys	Year 2021	Year 2022
Wooden Toys	121	80
Electronic Toys	65	74
Soft Toys	18[blot]	200
Total number of toys	3[blot][blot]	354

Each of the statements is either true, false or not possible to tell from the information given. For each statement, put a tick ($\checkmark$) to indicate your answer.

Statement	True	False	Not possible to tell
In Year 2021, more than 50% of the toys collected were soft toys.
In Year 2021, 20% of the toys collected were electronic toys.
In Year 2022, the number of wooden toys collected was 40% of the number of soft toys collected.

1. Evaluate Statement 1 by setting up an inequality for the number of soft toys in 2021.

Let the number of soft toys in 2021 be $S$. The total number of toys is $121 + 65 + S = 186 + S$.
For soft toys to be more than $50\%$ of the total:
$S > 0.5(186 + S)$
$S > 93 + 0.5S$
$0.5S > 93$
$S > 186$
Since $S$ is a 3-digit number starting with '18', $S$ can be any integer from $180$ to $189$. If $S \le 186$, the statement is false. If $S > 186$, the statement is true. Thus, it is not possible to tell.

2. Evaluate Statement 2 by checking if 65 is 20% of the total toys in 2021.

If $65$ electronic toys were $20\%$ of the total, the total number of toys would be $65 \div 0.2 = 325$.
However, the minimum possible total is $186 + 180 = 366$.
Since $366 > 325$, the electronic toys cannot be $20\%$ of the total. The statement is False.

3. Evaluate Statement 3 by calculating the percentage of wooden toys relative to soft toys in 2022.

In 2022, there were $80$ wooden toys and $200$ soft toys.
Percentage $= \frac{80}{200} \times 100\% = 40\%$.
The statement is True.