To determine the correct order from least to greatest, let's evaluate each number:

1. $227$: This is already a number, and it equals $227$.

2. $200\%$: This means $200\%$ of something, which is $200\% \times 1 = 2$.

3. $53$: This is already a number, and it equals $53$.

4. $\sqrt{2}$: The square root of 2 is approximately $1.414$.

Now, let's list all the numbers:

• $\sqrt{2} \approx 1.414$
• $2$
• $53$
• $227$

The correct order from least to greatest is:

• $\sqrt{2} \approx 1.414$
• $2$
• $53$
• $227$

This corresponds to Option B: $\sqrt{2}, 53, 200\%, 227$.

Would you like further details or have any questions?

Here are 5 related questions to think about:

1. How do you convert percentages to decimals?
2. What is the decimal approximation of $\sqrt{3}$?
3. How can you compare irrational numbers with rational numbers?
4. What are some common square roots to memorize for quicker calculations?
5. How do percentages greater than 100% compare to whole numbers?

Tip: When comparing different types of numbers, it's often helpful to convert all numbers to decimals for easier comparison.