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First of all draw a line segment that is about 2 cm long between two points P0 and P1. At the one of the outer points, draw another line that is at an angle of 90 degrees from the first line segment. This will cause the new line segment to stand straight on the first segment. Draw another line segment between the not used endpoint of the new line segment, let's call it P2, and the not used endpoint of the first line segment. This will create a triangle. Now on the P2 endpoint, draw another line segment that is again at 90 degrees angle. Repeat the previous steps and you will have created a root spiral.
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How many square inches are in 100 pieces of notebook paper?
18500 square inches ====================== That depends on the size of the notebook, and the paper in it. -- If the paper is US "standard" size of 8.5" x 11", then each sheet has 93.5 square inches on one side, and 100 sheets have 18,700 square inches on both sides. -- I'm holding a spiral bound notebook in my hand right now. Each sheet is lightly perforated, so that it can be torn out of the spiral with a clean edge, leaving the fringes still attached to the spiral. The clean, tear-out area of a sheet measures 71/2" x 103/8". The area of each side is 77.8125 square inches, and 100 sheets have 15,562.5 square inches on both sides.
Cutting paper into smaller pieces is an example of what?
Cutting paper is an example of phisycal change.
Why does folding paper give you parallel lines?
In most cases it will not.
You can draw a perpendicular bisector to a segment using paper-folding constructions?
true.
Is it true you cannot bisect an angle using paper folding contrustiom?
No, it is not true.
