Skip to main content

Dominoes and Math: A Fun Way to Learn Absolute Value- MYP 4 Math- Pooja Sharma

Objective of the Learning Engagement

Solving equations that involves modulus

Details of the Learning Engagement:

The "Absolute Value Equations Dominoes" activity was designed to provide students with an engaging way to practice solving absolute value equations. In this activity, students received 16 puzzle pieces, each containing either an absolute value equation or its solution. The task was to arrange the pieces into a 4x4 grid where the edges of adjacent pieces match correctly with equations and their solutions.

Impact of the engagement on students and reflection as a teacher:

The hands-on nature of the activity reinforced their understanding through repeated practice, while the immediate feedback from the puzzle pieces allowed them to self-correct and learn from mistakes quickly. When done in groups, the activity promoted collaboration and communication, fostering a positive classroom environment.






- Pooja Sharma


Comments

Popular posts from this blog

Beyond the Bill: A Math Lesson in International Dining MYP 2 - Vani Upadhyay

Objective of the Learning Engagement: Culinary Math Expedition: A Real World Adventure in Mathematics where students explored the intricacies of having a meal in a foreign country. Details of the Learning Engagement: In the ever-evolving landscape of education, finding creative ways to blend theoretical knowledge with practical application is key to fostering deeper understanding and engagement among students. Embark on a 'Culinary Math Expedition' a dynamic learning experience that takes students on a mathematical journey through the world of international dining, fostering a deeper understanding of how discounts and taxes affects the final amount of bill and currency conversion. The journey began with forming groups, or "dining tables," tasked with choosing a foreign country and finding a café or restaurant whose menu is available online. Action: The Math Behind the Meal Armed with a detailed handout, each group listed their selected menu items and prices. They dre

Surd-tastic Learning: A Treasure Hunt Experience- MYP 4 Math- Manisha Batra

Objective of Learning Engagement:  Enhance understanding and application of surds through an interactive, collaborative experience Details of the Learning Engagement:  Our Grade 9 students recently participated in an exhilarating Surd Treasure Hunt designed to enhance their understanding and application of surds through an interactive and collaborative approach. Divided into small groups, students embarked on a journey where each clue card presented a surd problem of varying complexity. They worked together to solve these problems, employing critical thinking and teamwork to uncover the location of the next clue. This engaging activity not only deepened their mathematical proficiency with surds but also fostered essential skills such as logical reasoning, effective communication, and collaborative problem-solving. The treasure hunt concluded with the groups finding the final clue, leading them to a well-deserved reward. The event was a resounding success, making learning both fun and i

MYP 4- Mathematics- Mensuration- Promoting critical thinking and communicating information in a logical way- Nagarjuna

Objective of the Learning Engagement: To promote critical thinking and communicating information in a logical way which helps in forming conjectures. Details of the Learning Engagement: Students have engaged in a practical application of both measurement and geometry concepts to determine the distances between each runner on the race track. The students used a measuring tape to measure the radius of the track and also the width of each lane. Then students applied perimeter of the circle, arc formulae to check whether the race track is exactly 200 metres or not. In a relay race, the second runner always stands ahead than the first runner (runner in the inner most lane) and the third person stands ahead than the second person and so on.. Students have identified the reason for the same mathematically and they found how much each runner should stand ahead than the first runner. They organised this information logically and formed a conjecture in finding the distances between the nth runn