To solve the problem stated in the image, let's follow these steps:

1. Total Money Michaela had Initially: £70.00
2. Money Spent on Football Boots: £59.99
3. Money Spent on Hamster Food: £6.51

First, calculate the total amount spent: $\text{Total Spent} = £59.99 + £6.51 = £66.50$

Next, find the amount left after spending: $\text{Amount Left} = £70.00 - £66.50 = £3.50$

Now, calculate what percentage of her original amount is left: $\text{Percentage Left} = \left( \frac{£3.50}{£70.00} \right) \times 100 = 5\%$

So, Michaela has 5% of her money left.

Would you like more details on any of the calculations or have another question?

Here are some related questions you might consider:

1. How much would be left if Michaela spent a different amount on either item?
2. What if Michaela’s initial amount was different; how would that affect the percentage left?
3. Can you determine what percentage was spent on each item individually?
4. What would happen if Michaela spent more than she had initially?
5. How do these types of percentage calculations apply to budgeting in real life?

Tip: Understanding how percentages represent parts of a whole can help in managing budgets and analyzing financial situations effectively.