thegeometryofbending blogspot.com

The Geometry of Bending

Calculating the curves of bending. These saw blade curves seen in two previous posts here. Are arranged to have identical midpoint and when viewed like this, the endpoints of the curves all lie on two circles. The radius of each circle is 25 of the curve length, and the two circles are 15 of the curve length apart. Based on this fact, I could use the Pythagorean theorem to formulate a mathematical relationship between the original length L, distance d between end points and curve height h. Hinge For.

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The Geometry of Bending

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Calculating the curves of bending. These saw blade curves seen in two previous posts here. Are arranged to have identical midpoint and when viewed like this, the endpoints of the curves all lie on two circles. The radius of each circle is 25 of the curve length, and the two circles are 15 of the curve length apart. Based on this fact, I could use the Pythagorean theorem to formulate a mathematical relationship between the original length L, distance d between end points and curve height h. Hinge For.

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This web page thegeometryofbending.blogspot.com states the following, "These saw blade curves seen in two previous posts here." We saw that the webpage said " Are arranged to have identical midpoint and when viewed like this, the endpoints of the curves all lie on two circles." It also said " The radius of each circle is 25 of the curve length, and the two circles are 15 of the curve length apart. Based on this fact, I could use the Pythagorean theorem to formulate a mathematical relationship between the original length L, distance d between end points and curve height h."

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