1.8 Instant Challenge Paper Bridge

1.8 Instant Challenge Paper Bridge – Paper bridge instant challenge we had to build a bridge out of paper that go across from one block to the other. Place a penny in the middle of the bridge. Paper bridge © 2012 project lead the way, inc. The goal was to take file folders and make them into the longest bridge that when balanced on.

Keith Sturm's Engineering Portfolio Activity 1.8 Instant Challenge

In this activity students will work as a team to design a paper bridge and document their process in their engineering notebook. First step was to define the problem.next we stated our constraints.then we started to brainstorm ideas.we then took the cardstock and cut it in half.we took each. The paper bridge design challenge was a fun yet challenging instant challenge.

Paper Bridge Instant Challenge In This Instant Challenge We Were Given Two Wooden Blocks And Two File Folders.

The paper must form a continuous chain of connectivity from one block to another without touching the tabletop. Use the design process learned earlier in this lesson. Paper bridge #3 •conclusion question [teamwork] •effective use and documentation of the design process (engineering notebook) •.

The Creative Problem Solving Process Is A Valuable Tool For Engineers.

As a small group of. Our objective was to keep the folders from touching the. How did testing improve your design?

Document Each Step In Your.

She wanted us to make the blocks as far apart as possible. Procedure follow the direction of the teacher while completing this activity. Document each step in your engineering notebook.

Use The Design Process Learned Earlier In This Lesson.

Fold the paper in half lengthwise twice. Paper bridge introduction solving a problem is an amazingly creative process. Use tape to hold the edges in place, to prevent the bridge from unfolding.

Paper Bridge (Instant Challenge) Ied Activity 1.4:.

Follow the direction of the teacher while completing this activity. Then, fold up the edges to form walls. Design and build a product that maximizes the distance between two blocks which are connected by a continuous route of paper.