How long does it take you to adjust to your normal work routine after coming back from vacation? A bar graph with data from a survey is shown below.A bar chart titled "Adjustment from Vacation" has a vertical axis labeled "Percentage" with values from 0 to 52. The bar chart has 3 bars. Each bar is associated with a label and an approximate value as listed below.

• One Day: 36%
• A Few Days: 32%
• No Time: 16%

The bar labeled "A Few Days" is approximately 89% as tall as the bar labeled "One Day" and the bar labeled "No Time" is approximately 50% as tall as the bar labeled "A Few Days".(a)Are all of the opinions accounted for in the table? Add another category if necessary.We see the sum of the percentages across all reported categories is %. This is ---Select--- greater than equal to less than 100% and so we can conclude that all reasons ---Select--- are not are accounted for in the table. Therefore, ---Select--- nothing is needed a category must be removed a new category, Other, is needed to complete the table.(b)Is the bar chart drawn accurately? That is, are the three bars in the correct proportion to each other?

Yes, the bars are close to the correct proportions.No, the bars are far from the correct proportions.

(c)Use a pie chart to describe the opinions.

A pie chart has 4 sectors of different sizes. The labels and approximate size of the sectors are as follows.

• One Day: 16.00%.
• A Few Days: 32.00%.
• No Time: 36.00%.
• Other: 16.00%.

A pie chart has 3 sectors of different sizes. The labels and approximate size of the sectors are as follows.

• One Day: 36.00%.
• A Few Days: 32.00%.
• No Time: 16.00%.

A pie chart has 3 sectors of different sizes. The labels and approximate size of the sectors are as follows.

• One Day: 16.00%.
• A Few Days: 32.00%.
• No Time: 36.00%.

A pie chart has 4 sectors of different sizes. The labels and approximate size of the sectors are as follows.

• One Day: 36.00%.
• A Few Days: 32.00%.
• No Time: 16.00%.
• Other: 16.00%.

Which graph is more interesting to look at?