Ancient Egyptian Architecture The Nile valley has been the site of one of the most influential civilizations which developed a vast array of diverse structures encompassing ancient Egyptian architecture. The architectural monuments‚ which include the Great Pyramid of Giza and the Great Sphinx of Giza‚ are among the largest and most famous. In Ancient Egypt and other early societies‚ people believed in the omnipotence of Gods‚ with many aspects of daily life were carried out with respect to the
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Einstein College of Engineering EINSTEIN COLLEGE OF ENGINEERING Computer Architecture and Organization Lecture Notes-EC53 SUJATHA.K & JASMINE MARY.S TEXTBOOKS: 1. John P. Hayes‚ ‘Computer architecture and Organisation’‚ Tata McGraw-Hill‚ Third edition‚ 1998. 2. V. Carl Hamacher‚ Zvonko G. Varanesic and Safat G. Zaky‚ “ Computer Organisation“‚ V edition‚ McGraw-Hill Inc‚ 1996. Einstein College of Engineering UNIT 1 INTRODUCTION FUNCTIONAL UNITS OF A COMPUTER SYSTEM Digital computer
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Religious Architecture "Sacred architecture is not‚ a ’free’ art‚ developed from ’feelings’ and ’sentiment’‚ but it is an art strictly tied by and developed from the laws of geometry" (Schneider). This is a governing principle behind the architecture and stained-glass images in Chartres Cathedral: the building wasn’t just built without a plan or the art didn’t just happen‚ it is a systematic creation using geometry (Crossley 232). Scholasticism is the main contributor to the use of geometry to organize
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been the same. But living outside‚ with the freedom to roam widely for the purposes of hunting and gathering‚ suggests the need for at least a temporary shelter. And this‚ even at the simplest level‚ means the beginning of something approaching architecture. Confronted with the need for a shelter against sun or rain‚ the natural instinct is to lean some form of protective shield against a support - a leafy branch‚ for example‚ against the trunk of a tree. If there is no
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Coordinate geometry The Basics: Find the distance between two points using Pythagoras’ theorem. The midpoint is the average (mean) of the coordinates. The gradient = Parallel lines have the same gradient. The gradients of perpendicular lines have a product of -1. Straight Lines: Equation of a straight line is y = mx + c‚ where m = gradient‚ c = y-intercept. The equation of a line‚ if we know one point and the gradient is found using: (y - y1) = m(x - x1) (If given two points‚ find the
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Introduction What? Any research study of architecture and language dives into familiar but deep seas .Thinking architecture without any language is a vast and elongated theory of discussion. Moreover‚ it adds to a never ending psychological debate which challenges the analogous nature of writing and seeing architecture. People have their own invented worlds where they see the world with different organs of perception where ‘the eye listens’‚ greatly said by Picasso. This conversation surpass the
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is not a problem! Geometry (Ancient Greek: γεωμετρία; geo- "earth"‚ -metri "measurement") "Earth-measuring" is a branch of mathematics concerned with questions of shape‚ size‚ relative position of figures‚ and the properties of space. Geometry is one of the oldest mathematical sciences. Initially a body of practical knowledge concerning lengths‚ areas‚ and volumes‚ in the 3rd century BC geometry was put into an axiomatic form by Euclid‚ whose treatment—Euclidean geometry—set a standard for many
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rates (typically up to 53.6 kbit/s) Public Land Mobile Network (PLMN) radio cell MS MS BSS radio cell RSS BTS MS GSM 7 BTS BSC BSC NSS MSC MSC signaling GMSC IWF ISDN‚ PSTN PDN VLR HLR OSS VLR EIR AuC OMC GSM Architecture – Radio
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in itself is incredible but with the addition of the exquisite‚ fantasy-like colors makes the cathedral all the more beautiful. Given its appearance‚ it’s quite surprising to many that it was constructed in the sixteenth century considering most architecture around the world during this time was gothic and lacked such bright colors and rounded features. The Cathedral stands in Red Square‚ Moscow‚ Russia. Its construction was requested by Ivan the Terrible to celebrate his military victories and the
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Performance Task in GEOMETRY * Computation of the surface area‚ amount and type of needed material and the volume of the package. Volume V= L x H x W = (23 cm) (4 cm) (12cm) = (276) (4) = 1 104 cm Area A= L x W = (23cm) (12cm) = 276cm Surface Area A= 2(Lh) + 2(Lw) + 2(Wh) / 2( lh + lw + wh) = 2(23*4) + 2(23*12) + 2(12*4) = 2(92) + 2(276) + 2(48)
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