Ellsworth M. Longfield

Biographical details

Ellsworth M. Longfield,  Sheet metal drafting — Chapter II: Wired Cylinders (1921)

“ The diagonals of a square, or rectangle, always divide each other into two equal parts. Using the point where the diagonals cross each other (intersect) as a center, draw a circle that will just touch the center of each side of the square. What is the diameter of this circle? How does this diameter compare with the length of the sides of the square? You have drawn what is known as an inscribed circle; that is, a circle whose circumference touches all sides of the containing figure but does not pass beyond the sides. What is the area of this square? ”
Source: Wikisource

Ellsworth M. Longfield,  Sheet metal drafting — Chapter VI: Intersecting Rectangular Prisms (1921)

“ Suppose a piece of round rod is formed in the rolls to a true circular profile. A solid of revolution would be created because a ring slipped over the rod and caused to move around it to the right or to the left would always be the same distance from the center of the profile to which the rod was formed. A piece of bar iron formed to a circular profile would also be a solid of revolution. This solid could be regarded as being generated by a rectangle revolving about a center point. Figure 132 is drawn around two arcs whose center is the center of the elbow. ”
Source: Wikisource

Ellsworth M. Longfield,  Sheet metal drafting — Chapter XI: Frustums of Cones (1921)

“ The sides of the boss are extended to form a right cone. This right cone is cut by two planes, the surface of the body being one cutting plane, and the line of junction between the boss and the handle, the other. A half-profile is drawn directly upon the base of the cone, and divided into equal parts. These parts are numbered and extension lines drawn from each division, perpendicular to the base of the cone. From each intersection of the base, lines are drawn to the apex.
A half plan of the boss is drawn directly above the elevation.
”
Source: Wikisource

Get perspective with Kwize: daily news enlightened by great literature