Thank you for visiting A local café serves tea coffee cookies scones and muffins They recently gathered data about their customers who purchase both a drink and a pastry. This page is designed to guide you through key points and clear explanations related to the topic at hand. We aim to make your learning experience smooth, insightful, and informative. Dive in and discover the answers you're looking for!
Answer :
To solve this problem, let's analyze the information given:
1. We know that 24% of the surveyed customers have a scone with their tea.
2. We also know that 36% of the surveyed customers buy muffins.
Looking at the provided table, let's break it down:
- We have a total of 250 customers who were specifically asked about scone purchases.
- In the table, the row labeled "Scone" shows 40 customers who have scones with their tea.
Now, to find the percentage of customers who have a scone with their tea, we would calculate it based on the total number of scone customers. According to the survey results, this percentage is 24%, but from the table:
[tex]\[ \text{Percentage of tea with scone} = \left(\frac{40}{250}\right) \times 100 = 16\% \][/tex]
This tells us that 16% of the scone customers have tea, which differs from the expected 24% mentioned, indicating some inconsistency that might come from differences in the survey or table population.
Next, we need to address the muffins:
- We know from the provided survey information that 36% of all surveyed customers buy muffins.
- We have a total of 250 customers in the muffin category.
So, to calculate the number of customers who buy muffins:
[tex]\[ \text{Number of muffin customers} = 0.36 \times 250 = 90 \][/tex]
This means 90 out of the 250 customers surveyed reported buying a muffin.
This breakdown provides insights into how the customers' preferences distribute according to the table, allowing us to see both the calculated values and the survey's information.
1. We know that 24% of the surveyed customers have a scone with their tea.
2. We also know that 36% of the surveyed customers buy muffins.
Looking at the provided table, let's break it down:
- We have a total of 250 customers who were specifically asked about scone purchases.
- In the table, the row labeled "Scone" shows 40 customers who have scones with their tea.
Now, to find the percentage of customers who have a scone with their tea, we would calculate it based on the total number of scone customers. According to the survey results, this percentage is 24%, but from the table:
[tex]\[ \text{Percentage of tea with scone} = \left(\frac{40}{250}\right) \times 100 = 16\% \][/tex]
This tells us that 16% of the scone customers have tea, which differs from the expected 24% mentioned, indicating some inconsistency that might come from differences in the survey or table population.
Next, we need to address the muffins:
- We know from the provided survey information that 36% of all surveyed customers buy muffins.
- We have a total of 250 customers in the muffin category.
So, to calculate the number of customers who buy muffins:
[tex]\[ \text{Number of muffin customers} = 0.36 \times 250 = 90 \][/tex]
This means 90 out of the 250 customers surveyed reported buying a muffin.
This breakdown provides insights into how the customers' preferences distribute according to the table, allowing us to see both the calculated values and the survey's information.
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Rewritten by : Jeany
