 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.  Elementary Geometrical Drawing ... - Σελίδα 43των Samuel H. Winter - 1880Πλήρης προβολή - Σχετικά με αυτό το βιβλίο
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...the angles at the base double of the third angle. Take any straight line AB, and divide (11. 2.) it in the point C, so that the rectangle AB, BC may be equal to the square of AC ; and from the centre A, at the distance AB, describe the circle DDE, in which place (1. 4.)... | |
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...angles at the bast double of the third angle. Take any straight line AB, and divide (II. 2.) it,in the point C, so that the rectangle AB, BC may be equal to the square of AC ; and from the centre A, at the distance AB, describe the circle BDE, in which place (I. 4.)... | |
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...the base double of the third angle. Take any straight line AB, and divide it in the point C, (n. II.) so that the rectangle AB, BC may be equal to the square of CA ; and from the centre A, at the distance AB, describe the circle BDE, in which place the straight... | |
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 | Euclides - 1853 - 334 σελίδες
...the angles at the base double of the third angle. Take any straight line AB, and divide (ii. n) it in the point c so that the rectangle AB, BC may be equal to the square of AC, the part of AB adjacent to its extremity A. With this extremity A as centre, and AB as radius,... | |
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