Group items tagged

Tips and tricks for the iPod Touch are needed to assist teachers in making the process easier when using this digital device for teaching and learning. As these digital devices become more widespread in classrooms, the need for more efficient use of these tools is coming to the forefront. This evolutionary course of action is resulting in more efficient and time saving strategies. The purpose of these 10 tips and tricks is to provide teachers, both novice and experienced, with features and applications (apps) designed to make an iPod Touch's functions easier to use. These features and apps offer the ability to customize this device to resolve management issues and integrate efficiently with other digital devices, such as a Mac laptop.

The iPod Touch brings a new dimension to teaching and learning in the science or math classroom - Mobile Learning! No longer are students required to only learn within the confines of their classroom when using this digital tool.

These management and technical issues include how to name the iPods, recharging , syncing, accessories, play-lists, transferring apps, iTunes account, and many more. Like all technology tools, classroom management is always an issue. Here are a few recommended " Dos" tailored for a classroom set of iPod Touches.

As a mobile learning device, the iPod Touch encourages learning anytime, anywhere! Applications available for this digital device support and encourage students to develop a greater understanding of math concepts through the lens of personalized learning.

Pi Cubed is a visual math application for the iPhone / iPod touch that lets you perform calculations as you would on a piece of paper. By using an animated, touch-based interface, even the most complex mathematical expressions can be entered and instantly evaluated. These expressions are typeset as they would be in a textbook or on a blackboard. Calculations are displayed with up to 34 digits of decimal precision. Additionally, a library of over 150 equations ships with the application.

Liven up your Math lessons with some great free iPod Touch apps for your students to use in class. These are apps you can count on!

How to develop a circle equation in algebraic form when the circle touches the horizontal x-axis and learn how algebra is used in geometry to derive the equation of a circle in algebraic form in mathematics.

These popular posts include using Wolfram, LiveBinders, Twitter, Flip Cameras, and iPod touch apps in science and math.

Most of today's students either own or use iPods, iPod Touches, MP3 Players, and computers everyday. These digital tools provide a natural strategy to support student learning - Podcasts!

this is an observational tool specifically for math coaches and administrators, to be used for the iPad or iPod touch. research based practices, and it's only $0.99 for a limited time.

Abstract: "How can smartphones apps enrich the learning of mathematics in vocational education? This article examines how mathematics teaching can be enriched by apps using smartphone sensors such as gyroscope, compass, camera, and touch screen in a gaming context. An iterative and participatory design process involving two classes of carpentry students from different vocational colleges resulted in two highly successful and course-relevant games based on trigonometry. Each game consists of quests and missions whose successful completion unlocks more theoretical multiple-choice exercises for the classroom. The combination of competition to unlock exercises, competition for placing on the high-score list, and physical activity proved very motivating for the students and was also approved by their teachers. In this article we describe our design principles, the overall game architecture and the games themselves. We talk about our experience in implementing our design process and subsequently summarize the pros and cons of the application and the smartphone platform and how the app developed contributes to vocational mathematics teaching"

Abstract: "the researcher attempted to investigate how to better measure engagement and refine the measurement of engagement in this study. To frame the engagement, three domains of engagement - behavioral, cognitive, and emotional- are analyzed in detail to be able to examine the qualities of each type. Moreover, three game attributes -clear goals, immediate feedback, and balance between challenges and skills- are presented and discussed as fundamental features of virtual manipulatives and educational games used in this study to make an impact on students' engagement. To measure effects of educational games and virtual manipulatives on three domains of engagement, the researcher designed an engagement survey that examines each domain separately with their sub-domains. The Cronbach's alphas for engagement pre-test and post-test were found .89 and .91 respectively. In this pre-test and post-test quasi-experimental design, four fifth-grade classrooms (N=86) from four schools in southwest Virginia were assigned as three experimental groups and one control group. In the first experimental group, participants played an educational game called Candy Factory and in the second experimental group, the students played another educational game called Pearl Diver on iPod Touch for eight days consecutively, for 20 minutes each. In the third experimental group, participants performed activities with virtual manipulatives, whereas in the control group, participants did paper-and-pencil iii drills for the same duration. All of the groups studied on the same topic, fractions. According to the results of ANCOVA, experimental group students' engagement scores were found significantly higher than control group students', F(1,80)=11.568, p=.001. When three domains of engagement were analyzed, significant differences were found among all three domains between experimental and control groups. When the researcher conducted separate analysis for educational games group and vir

"a visual representation of the trig functions"

"Using dynamic slider controls, one can see the real connection between a mathematical function and its plot."