MAPÚA INSTITUTE OF TECHNOLOGY VISION The Mapua Institute of Technology shall be a global center of excellence in education by providing instructions that are current in content and state-of-the-art in delivery; by engaging in cutting-edge‚ high impact research; and by aggressively taking on present-day global concerns. MISSION The Mapua Institute of Technology disseminates‚ generates‚ preserves and applies knowledge in various fields of study. The Institute‚ using the most effective and efficient
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used. Each data model has strengths and weaknesses in terms of functionality and representation. | Raster Data Model | Vector Data Model | Descriptions | The raster data model is the simpler model and is based on the division of reality into a regular grid of identically shaped cells. Raster data represent the landscape as a rectangular matrix of square cells.In raster data model‚ attributes are limited to the numeric values of the cells themselves‚ and while it is possible to link additional attributes
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PAGE 19 Note: If the divided result is fraction‚ it must be round up. If it is divisibly devided‚ the result must always be plus 1. 3.The Class Interval must be written in order from Min-Max‚ or Max-Min 4. Finding the Frequency of each Class Interval by using mark Example2: Draw a Frequency Distribution Table by setting the Class Interval width to 5 with belows data. The data is the height of 36 Vocational Diploma students. xxx xxx xxx xxx xxx xx xx xxx xx xx xxx xx Direction: 1. Range
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VIEWING → Viewing pipeline‚ viewing co-ordinates reference frame‚ window to view part co-ordinate transformation‚ 2-D viewing function‚ clipping operations‚ port clipping‚ line dipping‚ Sutherland / Cohens line clipping algo‚ polygon clipping algo‚ Sutherland/Hodgeman polygon clipping algorithm. CHAPTER 7 3-D CONCEPTS → 3-D Display methods‚ parallel projection‚ perspective projection‚ visible line and surface identification‚ Bergier Curves & V spline curves. CHAPTER 8 VISIBILITY Z BUFFER ALGORITHM
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Audiology at the New York Otolaryngology Group‚ warns that these devices can cause ear damage if used improperly. If the volume is too high or if the individual listens for a long time‚ hearing damage can happen. Also‚ earbuds are more dangerous than regular headphones. Healthy Hearing recommends that listeners keep the volume below 70 percent and limit listening time to
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Geometry Definitions‚ Postulates and Theorems Definitions Name Complementary Angles Supplementary Angles Theorem Vertical Angles Transversal Corresponding angles Same-side interior angles Alternate interior angles Congruent triangles Similar triangles Angle bisector Segment bisector Legs of an isosceles triangle Base of an isosceles triangle Equiangular Perpendicular bisector Altitude Definition Two angles whose measures have a sum of 90o Two angles whose measures have a sum of 180o A statement
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Hero of Alexandria Born: c. 10 AD Died: c. 70 AD Cause of death: unspecified Gender: Male Religion: Pagan Race or Ethnicity: White Occupation: Mathematician Nationality: Ancient Rome Executive summary: Metrica Hero of Alexandria (sometimes Heron)‚ Greek geometer and writer on mechanical and physical subjects‚ probably flourished in the second half of the 1st century. This is the more modern view‚ in contrast to the earlier theory most generally accepted‚ according to which he flourished
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Biography of a Mathematician MTH/110 October 28‚ 2013 Michael Gray Biography of a Mathematician Archimedes‚ one of the greatest mathematicians‚ engineers‚ physicist‚ inventors‚ and astronomer ’s in history. Ranked with the likes of Isaac Newton and Carl Gauss‚ Archimedes contributions to math include the area of geometry‚ number theory‚ algebra‚ and theorems of plane. Birth Archimedes was born in Syracuse‚ Greece on the island of Sicily in 287 BC. Son of Pheidias‚ a well-known astronomer
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The requirement of this group project: Learning Outcomes It is intended that by the end of this project‚ students will be able to: Understand the structure of exploration data files‚ Create‚ validate and composite a drillhole database‚ Build a block model‚ Estimate grades to blocks using Inverse Distance Technique‚ Generate the reserves‚ and Become familiar with an orebody modelling and resource estimation software package. The Deposit The deposit is a gold mineralisation
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Brackets 6 L Factorising 7 M Standard Form 7 N Indices 7 O Angles 8 P Area Formula 8 Q Perimeter 9 R Volume 9 S Pythagoras Theorem 10 T Bearings 10 U Interior/Exterior Angles in Polygons 10 V Averages 11 W Probability 12 X Relative Frequency 12 Y Scatter Diagrams 13 Z Pie Charts 13 AA Equation of Straight Lines 14 BB Compound Measures e.g. Speed 14 CC Solving Equations 15 GCSE
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