Apply the properties of parallelogram in problem solving; 3. Relate the properties of the parallelogram to the real world. II. Subject Matter: Properties of Parallelogram A. References a. Textbook: Oronce‚ O.A & Mendoza‚ M. O. E-Math(Geometry). 2007. pages 238-243 B. Instructional Media Visual Aids C. Values Integration • accuracy • critical thinking III. Learning Strategies |Teacher Activity
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Math 133 Unit 2 IP2 1. X^2-10x-24 a) X=4 x= -6 Show my work: X^2-10x-24=0 A) 1 B) -10 C) -24 X^2-10x-24=0 (X-4) (x+6) X-4=0 x=4 x+6=0 x= -6 B) 3x^2+7x-20=0 Answer: x=7+4=5.5 x= 7-4=1.5 Show my work: X= -b±b2-4ac2a X= (-7) ±(-7)2-4(3)(20)2a X= 7±64-802a X=7 ±-16 X=7+4/2=5.5 X=7-4/2=1.5 c.10x^2+x-3=0 x=-b±b2-4ac2a x=-1±(1)2-4(10)(-3)2(10) x=1±1-12020 x=1±10 x=1+320 = 5 x=1-320= 10 There are two types of solutions to this problem which are
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Plan in Math for Kindergarten Submitted by: Clarisse Anne M. Sabusap III-1 BECEd Submitted to: Prof. Jaimmy Griffin I. Objectives At the end of the lesson‚ the pupils are expected to: 1. Identify the basic Skip Counting by 2’s‚ 5’s and 10’s 2. Appreciate the basic Skip Counting by 2’s‚ 5’s and 10’s 3. Arrange and Act the different Skip Counting by 2’s‚ 5’s and 10’s II. Subject Matter * Reading: Skip Counting by 2’s‚ 5’s and 10’s * Reference : Adventures in Math by Leonora
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English for Math II Describing Line Graphs Example 1 Look at the following simple line graph: | | It shows the population of Denmark from 1996 to 2007. You can see that in 1996 the population was 5.25 million and that by the year 2007 it had grown to 5.45 million. When you write about a line chart it is important to look first at the Chart Title. This tells you what information
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Grade 10 Maths Cass Tutorial 2014 TRIGONOMETRY Handed out: 25 APRIL 2014 Due Date : 14 MAY 2014 Validation Test : 14 MAY 2014 COMMON TEST: 16 MAY 2014 If you score below 50% in the validation test‚ then any marks awarded for completeness or punctuality will be ignored. Your percentage will be based purely on your test result out of 15. If you score 50% or more‚ then up to 10 additional marks may be added to your test result and your percentage will then be based on your combined
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MATME/PF/M12/N12/M13/N13 MATHEMATICS Standard Level The portfolio - tasks For use in 2012 and 2013 © International Baccalaureate Organization 2010 7 pages For final assessment in 2012 and 2013 2 MATME/PF/M12/N12/M13/N13 C O N T E N TS T y p e I t as k s Circles T y p e I I t as k s Fish Production Gold Medal Heights INTRODUC TI ON W h a t is t h e p u r p ose of t h is d oc u m e n t ? This document contains new tasks for the portfolio in mathematics SL
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Ideas in Math 1. There are 4 roads from other cities coming in to vertex A. 2. Graph I is connected because all vertices have at least one path connecting them. 3. This graph is not an Euler circuit because not all edges have been covered. 4. In order for a graph to have an Euler circuit‚ all vertices must have even valence. Graph II is an Euler circuit because all vertices have even valence. 5. In order for a circuit to be an Euler circuit‚ each path must be covered once and only once. Since
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Name – Work Sheet number ------------------------------------------------- Date: -------- Time: Estimated Time to Complete ------------------------------------------------- Name of Student: Date of Submission: Maths assignment XII RELATIONS AND FUNCTIONS 1. If fx= x and x= x ‚ then evaluate fog52-gof-72. 2. If fx= 3-x313 and x= logex ‚ find fof(x). 3. Let * be a binary operation defined by a*b = 2ab – 7. Is * associative? 4. Let A={1‚2‚3}
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Assignment #3: Julia’s Food Booth Quantitative Methods 540 Buddy L. Bruner‚ Ph.D. Shirley Foster 11/25/2012 Assignment 3: Case problem “Julia’s Food Booth” Page 1 A. Julia Robertson is making an allowance for renting a food booth at her school. She is seeking ways to finance her last year and believed that a food booth outside her school’s stadium would be ideal. Her goal is to earn the most money possible thus increasing her earnings. In this case
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The use of questioning and paired work in Mathematics Traditionally‚ mathematics and language-based subjects have been seen as occurring on opposite sides of a great divide. However‚ in recent years teachers have realised the importance of talk across the curriculum including mathematics. This is supported by the DfEE (1999a‚ p11) who state that ‘high quality interactive teaching is oral‚ interactive and lively. It is a two way process in which pupils are expected to play an interactive role by
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