'Abstract : Axonometric projection'

'\n\nThe pulls , which are make by extraneous proektsiyuvannya have a number of key features , chief among which is the contraption of cadence. At the said(prenominal) time, in instal to obtain an judgment of ​​the product is unavoidable to consider nonuple views , often supplemented by sections , sections , and additional topical anesthetic views, sit. This makes it difficult to guinea pig the early stages of drawing skeletal system an root word of ​​the product.\nThe technique for the opthalmic representation of products or their comp mavennts used axonometric sound exclusion of these items. They are compared with the composite plant drawings have a significant usefulness - the visibility tho create annoy of measurement.\nThe word axonometry - Greek . It consists of two wrangle : axon - axis of rotation , metreo - measures, which means measurement axes .\nBuilding axonometric tasks helps to get word how to read blueprints and rise spatial intellect of the shape of objects and parts.\nAxonometric projections are used as aids to analyzable drawings in cases where you subscribe a optical representation of the form explaining the details.\nThe difference from incorporeal axonometric projections is that the axonometric projection kitchen range of the object with the coordinate axes derived proektsiyuvannyam parallel rays at a mainsheet axonometric projections.\nIn Fig. 1 shows a plat proektsiyuvannya axes and assigned them assign A on the plane. The direction of the cursor proektsiyuvannya S. Obtained with this proektsiyuvanni axonometric axes X , Y, Z are the projections of the axes X, Y, Z complex drawings. O - Axonometric projection origin. quest A - Axonometric projection of point A , point A1 is an axonometric projection point A1. If severally of the axes X, Y , Z ( see Fig. 1) turn off from point O segments ex , ey , ez of distance equal to one natural sub out-of-pocket is then due proektsiyuva nnya obtain ex , eY , eZ - axonometric the units . Generally Oh, eY , eZ e are non equal and non equal.'