Consider a situation where you are comparing the percentage increase in the prices of two different items. Item A had a price increase from $50 to $60, which is a 20% increase. Item B had a price increase from $100 to $110, also a 10% increase. Based on percentages alone, it may seem like the price increase for item A is higher. However, when looking at the actual dollar amount increase, item B increased by $10, while item A increased by $10 as well. In this case, using only percentages can be misleading because it does not consider the actual values being compared. Therefore, it's essential to not solely rely on percentages, ratios, or rates in problem-solving, especially when comparing values across different contexts. It's crucial to consider the actual numerical values to make accurate and informed decisions. how to respond