Detailed Lesson Plan in Mathematics IV (Review Lesson) I. Objectives: During the review activities‚ pupils are expected to: a. Identify the different properties of multiplication; b. explain the importance of cooperation; c. answer the challenge/exercises about the properties of multiplication Value Focus: Cooperation II. Subject Matter: Properties of Multiplication Reference: Math for all IV. Pages 111-113
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this resource? For your students... For your teaching... RATIONAL: The goal according to van De walle is that "Every child should come to believe that mathematics makes sense and‚ even more important‚ that she or he is capable o.f making sense qf mathematics " p.*u We want students to become "confident dcers of mathematics". Making a cultural shift: what other subject is it acceptable to say "I’m not good at it"? as an excuse. We must weave 5 aspects of mathematical proficiency together
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basically resemble human beings in form as well as in behavior. One must understand first that the Greeks had very much appreciated the human form. Contrary to the Egyptians‚ for example‚ who had portrayed their gods with human features incorporating some animalistic bodily features as well. Many other civilizations’ gods also had a certain idiosyncratic factor; they were above human beings‚ on an entirely superior level‚ to a point where there was a palpable barrier between gods and humans. A Pharaoh
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Human beings. We are an exclusive species. Humans are able to achieve abstract thought‚ while most of the creatures in the animal kingdon have an attention span of only minutes. We are able to extract the purest elements from the most barren lands. We are also able to destroy the fragile biodiversity that has taken the earth millions of years to create. Should humankind‚ however‚ be punished for pushing so many different species into extinction by becoming extinct itself? In Thomas Palmer’s
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ANNUAL SCHEME OF WORK MATHEMATICS FORM 2 2014 SEM. MONTH WEEK TOPIC /SUBTOPIC 1ST SEMESTER JANUARY 1 CHAPTER 1 – DIRECTED NUMBERS. 1.1 Multiplication and Division of Integers. 1.2 Combined Operations on Integers. 2 1.3 Positive and Negative Fractions. 1.4 Positive and Negative Decimals. 3 1.5 Computations Involving Directed Numbers. (Integers‚ Fractions and Decimals) 4 CHAPTER 2 – SQUARES‚ SQUARE ROOTS‚ CUBES AND CUBE ROOTS. 2
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Connections between Mathematics and Blackjack Using the idea of probability to describe the outcomes of real life phenomena has been an invaluable tool for many different fields. The concern of the present discussion is blackjack. Though to some a seemingly trivial topic‚ the use of probabilistic strategies in blackjack and other gambling games has earned many players a fair amount of reward (Thompson‚ 2009). Indeed‚ some of the earliest applications of probability were motivated by gambling games
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According to Jamaica Kincaid a tourist is an ugly human being in a few ways. One way in which a tourist is an ugly human being is in the way in which a tourist perceives the place in which he is in. A tourist is an ugly human being due to his/her differences and also indifference to the situation going on at the place where he/she chooses to travel. Ugly in the way that they take no pity‚ or choose not to realize that their momentary fantasy world is an ugly truth for the natives of that particular
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In the essay “I Used to Be a Human Being‚” the narrator is facing something we tend to ignore yet has somehow found a way to captivate billions of people worldwide‚ cell phone addiction. I think Andrew Sullivan’s idea of being “alone together” (Sullivan 103) is an interesting term that reflects the way communication and human interaction occur in today’s society. We are so entranced by a small device that we have turned ourselves in obsessive‚ lifeless robots that morph our lives around our Facebook
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Jessica Miller Essay How Realism Reflects On the Ways of Human Beings In the play A Dollhouse by Henrik Ibsen realism plays a major part in how the ending played out. Most stories have that happily ever after feel‚ but in A Dollhouse things are not as they seem. In the beginning it looked like it is going to be one of those stories with a happy family who seems to be the ideal couple with money‚ kids‚ and a nice house. However‚ as time goes by the plot starts to become more realistic; Nora starts
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Figure 4: Kusudama of over 90 Units. Retrieved from Termtanasombat S. Mathematics of Modular Origami : Kusudama. One important point to be made on assembling modular origami is the color arrangement‚ where the planar graph theory‚ polyhedral‚ and also a coloring-theorem potentially as notorious as the Four Color Theorem‚ come into play. A planar graph is‚ by definition‚ on which edges intersect at vertex points only. And in modular origami‚ such graphs are often “capped”—meaning they would
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