| Literature DB >> 25103358 |
Nicholas Riley1, David R Lubans, Kathryn Holmes, Philip J Morgan.
Abstract
BACKGROUND: Novel strategies are required to increase school-based physical activity levels of children. Integrating physical activity in mathematics lessons may lead to improvements in students' physical activity levels as well as enjoyment, engagement and learning. The primary aim of this study is to evaluate the impact of a curriculum-based physical activity integration program known as EASY Minds (Encouraging Activity to Stimulate Young Minds) on children's daily school time physical activity levels. Secondary aims include exploring the impact of EASY Minds on their engagement and 'on task' behaviour in mathematics. METHODS/Entities:
Mesh:
Year: 2014 PMID: 25103358 PMCID: PMC4137101 DOI: 10.1186/1471-2458-14-816
Source DB: PubMed Journal: BMC Public Health ISSN: 1471-2458 Impact factor: 3.295
Figure 1Flow of participants through the EASY Minds study
EASY Minds Professional Development workshop
| Session | Focus | Content |
|---|---|---|
|
| Theory Introduction and EASY Minds program objectives | * Research on the effects of a school-based program on physical activity and academic performance. |
| * Introduction to the EASY Minds program and key measures. | ||
| * Mathematics: Student engagement in mathematics | ||
| * Managing the learning environment | ||
|
| Practical Movement-based learning. Practical considerations and key teaching principles. | * Introduction to practical activities that promote mathematical concepts |
| * Teachers will expand their repertoire of teaching practices by learning about and participating in activities successfully trialed in schools in advance. | ||
| * Links to key elements of Quality Teaching Framework e.g. quality learning environment Engagement, high expectations, social support, self-regulation. | ||
| Key teaching principles of movement-based learning | * Watching and discussion of previously recorded video footage of movement-based learning lessons filmed by and delivered by research team. | |
|
| Theory Planning and delivery | * Teachers will plan an EASY Minds enhanced mathematics unit of work and individual activities using their current mathematics unit of work using both previously prepared resources, knowledge acquired and peer support. |
| * Teachers will be instructed in how to utilise current resources and how to embed resource kit provided into their teaching. | ||
|
| Practical | * Teachers will deliver to their peers both an indoor and outdoor movement-based activity from their lesson plan developed in previous session. |
| * Feedback and support from peers via observation and discussion. | ||
|
| Conclusion | * Recap of key principles of movement-based lessons. |
| * Introduction to fidelity checking procedures. | ||
| * Explanation of email support by research team. |
E.A.S.Y. Minds: self evaluation checklist
| ( |
| |||||
|---|---|---|---|---|---|---|
| Mathematical concepts | i) Key mathematical concepts were reinforced throughout the movement-based activity | 1 | 2 | 3 | 4 | 5 |
| ii) Movement aided and promoted learning | 1 | 2 | 3 | 4 | 5 | |
| iii) Students were given feedback to support their mathematical knowledge and understanding | 1 | 2 | 3 | 4 | 5 | |
| Activity levels | i) Transitions were managed smoothly | 1 | 2 | 3 | 4 | 5 |
| ii) Students assisted in the set-up and collection of equipment | 1 | 2 | 3 | 4 | 5 | |
| iii) Equipment used promoted physical activity | 1 | 2 | 3 | 4 | 5 | |
| Engagement | i) Students were engaged by the activities taught | 1 | 2 | 3 | 4 | 5 |
| ii) Students remained on-task throughout the lesson | 1 | 2 | 3 | 4 | 5 | |
| iii) Students enjoyed the movement-based mathematics lesson | 1 | 2 | 3 | 4 | 5 | |
Example activities from professional learning day
| Mathematics content | Movement-based lesson |
|---|---|
| Using an Empty number line | • Students are encouraged to use a number line drawn in chalk outside and utilise the jump strategy. |
| • Present the students with a number problem. E.g. 8000–673. | |
| • Students should try to complete the number line in the most efficient way. | |
| • Assign each “jump” a physical activity. Students can create their own movement | |
| • 1000 = Squat, 100 = jump, 10’s = lunge, 1’s = bottom kicks. | |
| • In this case the answer would be 7327. Students would perform 7 squats, 3 jumps, 2 lunges and 7 bottom kicks. | |
| Students can be presented with a series of operations and be encouraged to use an empty number line. | |
| Multiplication and Division | • Students will throw up to 5 bean bags on to a numbered target. They add up the total. They then divide the total by the number thrown. This will give the mean score. |
| • Each child throws two bean bags on to the target. They then roll the 20 sided dice and multiply the number rolled by the total score. | |
| • Children should be encouraged to estimate their answer and record before actually working out. | |
| Recognising Factors, multiples and prime numbers | • Arrange numbered flexi domes throughout the area with the numbers in random order |
| • Students run/skip/hop/side gallop etc. to the flexi dome applicable when the scenario is given. | |
| • What is one factor of 40? Repeat this question but change the number e.g. 75, 16, 84 etc. | |
| • Show me a factor of 24, and then hop to the pair of the | |
| • Find multiples of the number 3. | |
| • Find a prime number. | |
| Three Dimensional Space | • Identify and describe the properties of three dimensional objects, for example number of faces, apex of a pyramid, number of edges etc. |
| • Teachers can ask “How many vertices does a cube have?” | |
| • Students are to answer by skipping the required amount to answer the question. Students can ask each other and work in pairs. | |
| Two Dimensional Space | Netball court or other marked pitch. |
| • Working in small groups students are to classify all shapes they can identify on a netball court. | |
| • Students are to then draw and measure all key parts. | |
| • Students need to include length, width, radius, diameter, circumference, semi-circle and diagonals. | |
| • Using appropriate scale students are to draw an accurate scaled diagram |