For this project, students create a station.. They are assigned a 3D figure (cylinder, cone, prisms, pyramids, sphere, etc). They must create a station that teaches the parts of the figure and how to find the surface area, lateral area, and volume of the figure. Then students visit each station created and have a quiz on all the stations.

For this project, students create a station.. They are assigned a 3D figure (cylinder, cone, prisms, pyramids, sphere, etc). They must create a station that teaches the parts of the figure and how to find the surface area, lateral area, and volume of the figure. Then students visit each station created and have a quiz on all the stations.

This resource will show how to teach your students to make their own "formula calculator" using Java programming, and it has handouts for your students or your own use. It is ideal for Grade 7 and Grade 8 Math.The video in this resource walks you through the steps to teach your students to program their "formula calculator" using Java programming after they have been taught about geometric formulas. They can then use their calculator to help them solve their math problems. It will reinforce critical thinking skills and create a deeper understanding of how the formulas work.Students can use any Java IDE or even an online IDE. The lesson can be customized based on your familiarity with Java and your students' computer skills.The handouts show how to use arithmetic operators in Java as well as some Math class methods that will be helpful. The attached program can be used as a starting point for their programs. 

Just in Time Quick Check Area and Surface Volume of Cones and Square-Based Pyramids

Using the Virginia Museum of Fine Arts website, students explore the sculptural work of 20th Century Conceptual artist Sol LeWitt to expand their understanding of geometric concepts, creatively play with mathematical ideas, and be inspired to make art of their own.

The website page provides a scaffolded approach to exploring Sol LeWitt's sculpture titled "1, 2, 3, 4, 5, 6." culminating in a challenge for students to build a 3-D Tinkercad model of a geometry concept of their own choosing.

Solve problems involving volume and surface area of cones and pyramids.Mathematics Instructional Plans (MIPs) help teachers align instruction with the Mathematics Standards of Learning (SOL) by providing examples of how the knowledge, skills and processes found in the SOL and curriculum framework can be presented to students in the classroom.