To solve the problem step by step, we first need to find out how many kilometers Luca rode on each day based on the information given.
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Distance rode on Monday:
- Luca rode 8 kilometers on Monday.
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Distance rode on Tuesday:
- He rode 20% farther than he did on Monday.
- To find the distance for Tuesday, calculate 20% of 8 kilometers: \[ 20% \text{ of } 8 = 0.20 \times 8 = 1.6 \text{ kilometers} \]
- Add this to the distance he rode on Monday: \[ \text{Tuesday distance} = 8 + 1.6 = 9.6 \text{ kilometers} \]
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Distance rode on Wednesday:
- He rode 10% farther than he did on Tuesday.
- First, calculate 10% of 9.6 kilometers: \[ 10% \text{ of } 9.6 = 0.10 \times 9.6 = 0.96 \text{ kilometers} \]
- Add this to the distance he rode on Tuesday: \[ \text{Wednesday distance} = 9.6 + 0.96 = 10.56 \text{ kilometers} \]
Now, we will answer the prompts:
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How many more kilometers did Luca ride his bicycle on Tuesday?
- He rode 1.6 kilometers more on Tuesday than on Monday.
- Answer: 1.6 kilometers
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How far did Luca ride his bicycle on Tuesday?
- He rode a total of 9.6 kilometers on Tuesday.
- Answer: 9.6 kilometers
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How many more kilometers did Luca ride his bicycle on Wednesday?
- He rode 0.96 kilometers more on Wednesday than on Tuesday.
- Answer: 0.96 kilometers
In summary:
- How many more kilometers did Luca ride his bicycle on Tuesday? 1.6 kilometers
- How far did Luca ride his bicycle on Tuesday? 9.6 kilometers
- How many more kilometers did Luca ride his bicycle on Wednesday? 0.96 kilometers