Making and Comparing Pie Charts

To find how many more students chose Reading than Baking, subtract the number of Baking choices from Reading. If 8 chose Reading and 5 chose Baking, then 8 - 5 = 3.

If Chips lose one vote, all other choices' counts are unchanged. If Fruit previously had fewer votes than Chips, it can now surpass Chips in popularity, making it the most popular option.

Chips account for 3 slices and Fruit for 4 slices. When combined, they total 3 + 4 = 7 slices, making option B the correct choice.

Initially, there are 3 students choosing Fruit out of 11 total. Adding one more student makes it 4 out of 12. Simplifying 4/12 gives 4/11, which represents the fraction of students choosing Fruit.

If 8 students chose Chips and 5 chose Cookies, subtract: 8 - 5 = 3. Therefore, 3 more students chose Chips than Cookies.

Yogurt is less popular than fruit, cookies, and chips. This can be concluded by considering typical snack choices, where yogurt is often seen as a breakfast or health food rather than a common snack.

To find the total students, simply count each individual. Here, by careful counting, we identify 10 students. Thus, the correct answer is 10.

Both 'Playing outside' and 'Watching TV' have the same number of students participating. By comparing the counts for each activity, we find they equal each other, leading us to select option A.

Baking initially had 2 slices. When one student switches from Reading (which had 1 slice), Baking gains 1 slice, totaling 3 slices.

The fraction for Baking is 2 out of 12 total parts. This simplifies to 1/6 by dividing both the numerator and denominator by 2, confirming that 2/12 is indeed the correct answer.

To find the total votes, simply add all votes together. If individual groups voted 4, 2, and 2, then 4 + 2 + 2 = 8. Thus, 8 students voted in total.

To find the total, add the number of students who chose Watching TV (3) and those who chose Playing outside (3), resulting in 6 students.

Reading is often the most popular activity due to its accessibility and ability to engage the mind, making it a favored pastime for many.

To find the total, add the students who chose Vanilla (2) and Strawberry (2). So, 2 + 2 = 4. Therefore, the correct answer is C.

If Chocolate received 5 votes and Strawberry got 4, subtract: 5 - 4 = 1. Thus, Strawberry had 1 fewer vote than Chocolate.

The pie chart shows Vanilla as occupying 2 out of a total of 8 equal parts. Thus, the fraction is 2/8, which simplifies to 1/4.

If Mint currently has 1 slice and one more student chooses it, it will have 2 slices total. This is calculated as 1 (current) + 1 (additional) = 2.

If 5 students chose Chocolate and 3 chose Mint, the difference is 5 - 3 = 2. Thus, 2 more students chose Chocolate than Mint.

Vanilla and Strawberry received equal votes, making them the correct answer. By comparing the vote counts, both flavors balanced out, confirming their equality.

Chocolate was the flavor most students selected, indicating its popularity. To determine this, tally the votes for each flavor and identify the highest count, which was for chocolate.