3 1) Number Properties i) Integers Numbers‚ such as -1‚ 0‚ 1‚ 2‚ and 3‚ that have no fractional part. Integers include the counting numbers (1‚ 2‚ 3‚ …)‚ their negative counterparts (-1‚ -2‚ -3‚ …)‚ and 0. ii) Whole & Natural Numbers The terms from 0‚1‚2‚3‚….. are known as Whole numbers. Natural numbers do not include 0. iii) Factors Positive integers that divide evenly into an integer. Factors are equal to or smaller than the integer in question. 12 is a factor of 12‚ as are 1‚ 2
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right triangle that could be found in the problem. Exterior Angles and Polygon Sums was about learning the significance of out side angles that nobody ever really pays attention to. It was a reminder that if you extend the lines of the angles there are whole new sets that can also be used to make that same congruent shape. Using that information‚ we were able to make an equation that calculates the total degrees in any polygon. These outside angles had no real connection to the shadow unit problem
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Conjecture-unproven statement that is based on observations Counterexample-an example showing a conjecture is false collinear points-points that lie on the same line coplanar points-points that lie on the same plane point-has no dimension line-extends in 1 direction plane-extends in 2 dimensions postulate/axioms-rules accepted w/o proof . POSTULATE 2 – SEGMENT ADDITION POSTULATE. IF B IS BETWEEN A AND C THEN AB+BC=AC. IF AB+BC=AC THEN B IS BETWEEN A AND C DISTANCE FORMULA (X2-X1)2+(Y2-Y1)2
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05 - PERMUTATIONS AND COMBINATIONS ( Answers at the end of all questions ) Page 1 (1) If the letters of the word SACHIN are arranged in all possible ways and these words are written out as in dictionary‚ then the word ‘SACHIN’ appears at serial number ( a ) 601 ( b ) 600 ( c ) 603 ( d ) 602 [ AIEEE 2005 ] (2) The value of 50 C4 + 55 r =1 ∑ 6 56 -r C 3 is ( a ) 55 C 4 (b) C3 ( c ) 56 C 3 (d) 56 C4 [ AIEEE 2005 ] (3) How many ways are here to arrange the letters in the word GARDEN
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Since the commencement of human existence‚ personal qualities such as: the pursuit of knowledge‚ the desire to expand ones horizons‚ and the inclination to establish and follow a dream‚ has significantly impacted society. From the earliest days‚ right up until the present time‚ a number of accomplishments have filled the vast expanse of time. Such accomplishments span from exemplary literary works‚ such as those of Cicero‚ Virgil‚ and Goethe; to philosophical breakthroughs of men like Rene Descartes
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Mathematics and art have a long historical relationship. The ancient Egyptians and ancient Greeks knew about the golden ratio‚ regarded as an aesthetically pleasing ratio‚ and incorporated it into the design of monuments including the Great Pyramid‚[1] theParthenon‚ the Colosseum. There are many examples of artists who have been inspired by mathematics and studied mathematics as a means of complementing their works. The Greek sculptor Polykleitos prescribed a series of mathematical proportions for
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A Paper presentation on REAL TIME IMAGE PROCESSING APPLIED TO TRAFFIC – QUEUE DETECTION ALGORITHM [pic] ABSTRACT_____________________ This paper primarily aims at the new technique of video image processing used to solve problems associated with the real-time road traffic control systems. There is a growing demand for road traffic data of all kinds. Increasing congestion problems and problems associated with existing detectors
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EPISODE 1 PRINCIPLES OF LEARNING MY TOOL Principles of Learning | Teaching Behaviour of the Teacher/ Learning Behaviour of the Learner as Proof of the Application of the Principle of Learning | * Learning is an experience which occurs inside the learner and is activated by the learner. | * Teacher lets the learners do the learning activity. e.g.- Pupil writes letter A instead of Teacher writing for them. | * Learning is the discovery of the personal meaning and relevance of ideas
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source of demand. Another method would be creating new Thiessen models with theoretical locations and show the various arrangements for new trade area and the coverage. New stores can be tested at different locations on the map‚ and the size of the polygons formed around the stores can tell us the influence new store will have on the trade area and the possible impact in sales the new stores have on existing stores due to competition from identical stores in close
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In this tutorial I question the ideas of ‘language’ and ‘othering’‚ removing any preconceived notions from my mind‚ starting a fresh research and pondering process to form an opinion. I debate both sides of the coin‚ fully cognizant of the fact that it is more like a multi-faceted dice and that only two perceptions are not enough to discuss such an extensive issue. In Ghosh’s fiction‚ space is not merely remembered as an imaginative construct but is represented as a domain of political and cultural
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