Euclidian GeometryMacmillan, 1874 - 349 sider |
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Side 10
... . It is taken for granted that a circle can be described having any centre and radius equal to any given straight line . PROBLEM A. Describe an equilateral triangle upon a given straight ΙΟ STRAIGHT LINES , ANGLES AND TRIANGLES .
... . It is taken for granted that a circle can be described having any centre and radius equal to any given straight line . PROBLEM A. Describe an equilateral triangle upon a given straight ΙΟ STRAIGHT LINES , ANGLES AND TRIANGLES .
Side 11
Francis Cuthbertson. PROBLEM A. Describe an equilateral triangle upon a given straight line . Let AB be the given straight line . It is required to describe an equilateral triangle upon AB . With A as centre , and radius AB ... PROBLEM A. ...
Francis Cuthbertson. PROBLEM A. Describe an equilateral triangle upon a given straight line . Let AB be the given straight line . It is required to describe an equilateral triangle upon AB . With A as centre , and radius AB ... PROBLEM A. ...
Side 12
... ; = .. the As ABF , ACF are equal in all respects , .. the BAF is the CAF , and = ..L DAE has been bisected by AF . ( 1.5 ) Q. E. F. PROBLEM C. To bisect a given straight line . Let 12 STRAIGHT LINES , ANGLES AND TRIANGLES .
... ; = .. the As ABF , ACF are equal in all respects , .. the BAF is the CAF , and = ..L DAE has been bisected by AF . ( 1.5 ) Q. E. F. PROBLEM C. To bisect a given straight line . Let 12 STRAIGHT LINES , ANGLES AND TRIANGLES .
Side 13
Francis Cuthbertson. PROBLEM C. To bisect a given straight line . Let AB be the given straight line . It is required to bisect it . With centres A and B describe two circles having equal radii intersecting in C , D. Join CD ... PROBLEM C. ...
Francis Cuthbertson. PROBLEM C. To bisect a given straight line . Let AB be the given straight line . It is required to bisect it . With centres A and B describe two circles having equal radii intersecting in C , D. Join CD ... PROBLEM C. ...
Side 29
... . 18 , but it is not ; and if the BAC were = the EDF , the base EF , ( 1. 4 ) then would the base BC be but it is not ; = ... the BAC must be > the EDF . PROBLEM D. Describe a triangle having its sides equal to INEQUALITIES . 29.
... . 18 , but it is not ; and if the BAC were = the EDF , the base EF , ( 1. 4 ) then would the base BC be but it is not ; = ... the BAC must be > the EDF . PROBLEM D. Describe a triangle having its sides equal to INEQUALITIES . 29.
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Algebra Arithmetic base BEGINNERS Cambridge centre chord Christ's College circumference cloth Conic Sections Crown 8vo Describe a circle diagonals diameter divided ELEMENTARY TREATISE English equiangular equilateral Euclid Examples Extra fcap GEOMETRY given angle given circle given point given straight line Grammar greater H Let Hence inscribed intersecting isosceles triangle John's College Latin Let ABC line bisecting locus magnitudes Mathematical meet Owens College parallel parallelogram perimeter perpendicular plane PROBLEM produced Professor proportional PROPOSITION radius ratio rect rectangle rectangle contained rectilineal figure regular polygon render respectively revised rhombus right angles Schools Second Edition segment Similarly squares on AC straight line joining student tangent THEOREM TRIGONOMETRY twice rectangle twice the squares Uppingham School vertex
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