Question

a) the most popular movie was movie number ____ and the least popular was movie number ____.
b) approximately 95 people preferred movie number ________.
c) movie #3 was preferred by approximately ________ people.
d) the difference in the number of people who preferred the top two movies is approximately ______ people.
e) how many people were polled in total? __________

Explanation:

To solve these questions, we would typically need a bar graph or a data table showing the number of people who preferred each movie (movie 1, 2, 3, etc.). Since that data is missing, we can't provide numerical answers. However, here's how we would approach each part if we had the data:

Part (a)

• Step 1: Identify the movie with the highest number of preferences (most popular) and the one with the lowest number of preferences (least popular) from the data.
• Step 2: Record their movie numbers.

Part (b)

• Step 1: Look for the movie number whose preference count is approximately 95 from the data.

Part (c)

• Step 1: Find the number of people who preferred movie #3 from the data.

Part (d)

• Step 1: Identify the top two most popular movies (with the highest preference counts).
• Step 2: Subtract the smaller count from the larger count: \( \text{Difference} = \text{Count of Top Movie} - \text{Count of Second Top Movie} \).

Part (e)

• Step 1: Add up the number of people who preferred each movie: \( \text{Total} = \text{Count of Movie 1} + \text{Count of Movie 2} + \text{Count of Movie 3} + \dots \).

Since the necessary data (like a bar graph or table of movie preferences) is not provided, we can't calculate the exact answers. Please share the data (e.g., the number of people who preferred each movie) to get the solutions.

Answer:

To solve these questions, we would typically need a bar graph or a data table showing the number of people who preferred each movie (movie 1, 2, 3, etc.). Since that data is missing, we can't provide numerical answers. However, here's how we would approach each part if we had the data:

Part (a)

• Step 1: Identify the movie with the highest number of preferences (most popular) and the one with the lowest number of preferences (least popular) from the data.
• Step 2: Record their movie numbers.

Part (b)

• Step 1: Look for the movie number whose preference count is approximately 95 from the data.

Part (c)

• Step 1: Find the number of people who preferred movie #3 from the data.

Part (d)

• Step 1: Identify the top two most popular movies (with the highest preference counts).
• Step 2: Subtract the smaller count from the larger count: \( \text{Difference} = \text{Count of Top Movie} - \text{Count of Second Top Movie} \).

Part (e)

• Step 1: Add up the number of people who preferred each movie: \( \text{Total} = \text{Count of Movie 1} + \text{Count of Movie 2} + \text{Count of Movie 3} + \dots \).

Since the necessary data (like a bar graph or table of movie preferences) is not provided, we can't calculate the exact answers. Please share the data (e.g., the number of people who preferred each movie) to get the solutions.