### тИ КщМЕ ОИ ВЯчСТЕР -сЩМТАНГ ЙЯИТИЙчР

дЕМ ЕМТОПъСАЛЕ ЙЯИТИЙщР СТИР СУМчХЕИР ТОПОХЕСъЕР.

### дГЛОЖИКч АПОСПэСЛАТА

сЕКъДА 88 - AB be the given straight line ; it is required to divide it into two parts, so that the rectangle contained by the whole, and one of the parts, shall be equal to the square of the other part.
сЕКъДА 42 - Upon a given straight line to describe a segment of a circle, which shall contain aa angle equal to a given rectilineal angle.
сЕКъДА 42 - Algebraically a given line (a) into two parts, such that the rectangle contained by the whole and one part may be equal to the square of the other part.
сЕКъДА 21 - Bisect a triangle by a straight line drawn through a given point in one of its sides.
сЕКъДА 17 - PROBLEM. From two given points on the same side of a straight line given in position, draw two straight lines which shall meet in that line, and make equal angles with it ; also prove, that the sum of these two lines is less than the sum of any other two lines drawn to any other point in the line. Analysis. Let A, B be the two given points, and CD the given line. Suppose G the required point in the line, such that AG and BG being joined, the angle...
сЕКъДА 29 - To describe a circle which shall pass through two given points and touch a given circle.
сЕКъДА i - WILSON.— GEOMETRICAL DRAWING. For the use of Candidates for Army Examinations, and as an Introduction to Mechanical Drawing. By WN WILSON, MA Parts I. and II. Crown 8vo.
сЕКъДА 90 - I • 1 inches. Draw a scale of miles to suit the map representing 40 miles. By the diagonal method make the scale to show furlongs. Write down the representative fraction, and show your calculations. 3. With a centre C and radius of 3 inches describe a sector of a circle ACB, having the angle at C equal to 60╟. In the sector inscribe a square having two of its corners in the arc AB. 4. With a centre C and radius CB equal to 1 • 5 inches describe a circle and set off an angle BCA equal to 45╟....
сЕКъДА 51 - Tojind a fourth proportional to three given straight lines. Let A, B, C be the three given straight lines. It is required to find a fourth proportional to A, B, C. Take two straight lines DE, DF, containing any angle EDF: and upon these make DG equal to A, GE equal to B, and DH equal to C
сЕКъДА 43 - CA; and from the centre A, at the distance AB, describe the circle BDE, in which, place * the straight line BD equal to AC, which is not greater than the diameter of the circle BDE; and join DA : the triangle ABD shall be such as is required; 11.2.