This formative is designed for middle school students to explore algebraic equations and data interpretation through a fun and engaging Groundhog Day theme. Students are encouraged to show their work for a deeper understanding of the concepts.
If the groundhog saw its shadow for 6 more years than it didn't, and the total number of years observed is 18, how many years did it see its shadow?
How many months are there between Groundhog Day and Halloween?
The probability of the groundhog seeing its shadow is 50%.
If you conducted a survey and 7 out of 10 people believe the groundhog's prediction is accurate, how would you represent this data in a simple bar graph?
If the groundhog's predictions were wrong 30% of the time, how many predictions were correct if it made 50 predictions?
Which of the following statements are true about Groundhog Day predictions?
Write a paragraph explaining why data interpretation is useful when analyzing Groundhog Day predictions.
What month is Groundhog Day held in?
Calculate the number of days until spring if today is Groundhog Day. Show your calculations.
Solve for x: