The Southworth-Stone Arithmetic 3

Cover The Southworth-Stone Arithmetic 3
The Southworth-Stone Arithmetic 3
Southworth, Gordon A. (Gordon Augustus), 1838-1915
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ft What are the dimensions ? {Hint. Divide it into 3 squares.) 10. What is the altitude of an equilateral triangle whose base is 24 feet ?
11. The base of an isosceles triangle is 84 feet, and one of the other sides is 50 feet. What is the altitude ?
12. From the corner of a 12-inch square I cut an isosceles triangle one of whose sides is 4 inches. What is the area of that part of the large square which remains ?
13. My son's kite is 1500 feet directly above the spot on which I am standing, and
... my son holds the string 1800 feet away. How much string has he let out ? Allow 25 ft. for sagging.
14. How many rods do I save by taking the diagonal of a field 75 rods wide and 200 rods long, instead of going around the corner ?
Oral A V \ PSISMS AND PTHAMIDS C 228 \y \7 Rectangular P&ISM Tbiangular Prism Rectangular Pyraaiid Triangular Pyraaiid A Pyramid is a solid whose base is a polygon and whose sides or faces are triangles meeting at a common point called the vertex of the pyramid.
If the base is a regular polygon, as a square, or an equilateral triangle, and the sides are equal isosceles triangles, the pyramid is a regular pyramid.


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