Final Project Outline Requirements.  Math 119 College Mathematics.

Slides:



Advertisements
Similar presentations
Advanced Algebra/Pre-calculus Advanced Functions and Modeling Math Analysis AP Statistics Statistics and Probability/Discrete Math.
Advertisements

Department of Mathematical Sciences August 15, /20 Math 1319 “Mathematics in the Modern World”
Supporting your Child’s Growth in Math Queen’s Rangers.
Attacking the ACT Mathematics Test Cano. The mathematics section of the ACT test is designed to measure the mathematics knowledge and skills that you.
College and Career-Readiness Conference Summer 2014 FOR HIGH SCHOOL MATHEMATICS TEACHERS.
MTH55_Lec-64_Fa08_sec_9-5b_Logarithmic_Eqns.ppt 1 Bruce Mayer, PE Chabot College Mathematics Bruce Mayer, PE Licensed Electrical.
College Placement Test Click here to show College Placement Mathematics Video.
Status of Middle School Mathematics Teaching 2000 National Survey of Science and Mathematics Education Dawayne Whittington Horizon Research, Inc.
MATH 110: Exam 4 Review. Jeopardy Captain’s Log Log On !And the Log goes to The exponential function
Math 123 Quantitative Reasoning
MTH 110 or MTH 112? An Information Guide For Students, Instructors, and Counselors Version 2.0.
How to Understand Michigan Merit Exam Results Lenawee ISD June, 2011.
Mrs. Ella Sager Honors Algebra II/Trigonometry Algebra 1 Survey Geometry.
Preparing Students for Elementary Statistics or Math for Liberal Arts Mary Parker Austin Community College January 14,
Selecting Math Courses
Kenmore West Math Department Courses School Year.
Exponential Functions Copyright Scott Storla 2014.
THE ONTARIO CURRICULUM GRADES 1-8 (read p 1-9 of the mathematics curriculum) FIVE STRANDS:  Number Sense and Numeration  Measurement  Geometry and Spatial.
Exam Review 2 nd Semester Algebra I. Topics Covered Essential Questions from First Semester Chapter 6 – Working with Radicals Chapter 7 – Solving Systems.
Exam Review 1 st Semester Algebra I. Topics Covered Chapter 2 – Equations and Functions Chapter 2 Chapter 3 – Graphing Linear Equations Chapter 3 Chapter.
Chapter 2 Africa: Shaped by its History
College Readiness Lynne Miller. College Readiness Disconnects High school diploma requirements High school diploma requirements College admission requirements.
1 © 2010 Pearson Education, Inc. All rights reserved © 2010 Pearson Education, Inc. All rights reserved Chapter 4 Exponential and Logarithmic Functions.
Section 4.1 ~ What is Average? Introduction to Probability and Statistics Ms. Young.
Each day we will solve and discuss typical AP calculus questions. Not primarily for calculus sake, but to show how to adapt AP questions for use in the.
Finding the draft curriculum edu.au/Home.
A summary of the algebra concepts. Sequences and Series Some sequences are arithmetic because there is a common difference between terms. We call the.
Copyright © Cengage Learning. All rights reserved. Logarithmic Function Modeling SECTION 6.5.
INTRODUCTORY MATHEMATICAL ANALYSIS For Business, Economics, and the Life and Social Sciences  2007 Pearson Education Asia Chapter 4 Exponential and Logarithmic.
Renewal of Secondary Mathematics Context and Information Related to the Secondary Pathways.
CURVES OF BEST FIT. USING REAL DATA TO ILLUSTRATE THE BEHAVIOUR OF FUNCTIONS, NOTABLY EXPONENTIAL GROWTH AND DECAY, AND TO CREATE MATHEMATICAL MODELS.
Language Objective: Students will be able to practice agreeing and disagreeing with partner or small group, interpret and discuss illustrations, identify.
Slide Slide 1 Copyright © 2007 Pearson Education, Inc Publishing as Pearson Addison-Wesley. Lecture Slides Elementary Statistics Tenth Edition and the.
Comprehensive Curriculum Advanced Math I. Each of the eight units have the same structure. All are based on the GLEs for grades 11 and 12. Each unit has.
EGYPT’S OLD KINGDOM CHAPTER TWO SECTION 2. MAIN IDEA OLD KINGDOM RULERS: EGYPT WAS RULED BY ALL-POWERFUL PHARAOHS. EGYPT’S RELIGON: THE EGYPTIANS BELIEVED.
Slide 4-1 Copyright © 2005 Pearson Education, Inc.
Benjamin Dillon  Education  SJHS ’86, Purdue ’89, IUSB ’99  Favorite Quote  “Why, sometimes I’ve believed as many as six impossible things before.
Sullivan Algebra and Trigonometry: Section 6.4 Objectives of this Section Work With the Properties of Logarithms Write a Log Expression as a Sum or Difference.
INTRODUCTORY MATHEMATICAL ANALYSIS For Business, Economics, and the Life and Social Sciences  2007 Pearson Education Asia Chapter 15 Methods and Applications.
Katie had a pack of twenty cards numbered from 1 to 20
MTH 112 Section 3.5 Exponential Growth & Decay Modeling Data.
Copyright © 2015, 2008, 2011 Pearson Education, Inc. Section 4.5, Slide 1 Chapter 4 Exponential Functions.
Egypt. African Civilizations of the Nile Valley Why is the Nile River Important? Giver and Taker of Life Source of Innovation Source of Religion Unity.
Chapter 1: Data and Linear Representations
Any population of living creatures increases at a rate that is proportional to the number present (at least for a while). Other things that increase or.
©2013 Cengage Learning. All Rights Reserved. Business Management, 13e Data Analysis and Decision Making Mathematics and Management Basic.
WHAT IS THE APPROPRIATE MATHEMATICS THAT COLLEGES STUDENTS SHOULD KNOW AMATYC Conference November 20, 2015 Phil Mahler & Rob Farinelli.
Understanding the difference between an engineer and a scientist There are many similarities and differences.
Measurement & Geometry Shelby Ferreira. Group Activity The Water Tank
The Pharaoh's Tombs Pyramids!. Pyramids: huge buildings with 4 sloping, triangle- shaped sides.
NATIONAL COUNCIL OF TEACHERS OF MATHEMATICS (NCTM) Ontario Association of Mathematics Educators (OAME)  The primary professional organization for teacher.
Egypt Long Ago A unit on Ancient Egypt Created by Kathleen Wannemuehler.
Chapter 5 Review. 1) The cost of attending a certain college has been increasing at 6% each year. If it costs $25,000 now, how much will it cost in 25.
6.4 Exponential Growth and Decay. The number of bighorn sheep in a population increases at a rate that is proportional to the number of sheep present.
Course Review. Distributions What are the important aspects needed to describe a distribution of one variable? List three types of graphs that could be.
Middle School Math at Endeavor Charter School By Carolyn Southard learn do The only way to learn mathematics is to do mathematics. -Paul Halmos.
Background and Contact Information Pat Agard Mathematics teacher at Highlands High School (11 th year) Teach: AP Stats, Pre-Calculus Adv., College Prep.
Introduction to Math Methods Math Standards. Why can math be fun? Math can be fun because… it can have so much variety in topics. many different ways.
Week 2 Normal Distributions, Scatter Plots, Regression and Random.
Accelerated Learning-Moving Ahead CCBC Developmental Math to College Algebra Kate Abromaitis and Kathy Baranoski Community College of Baltimore County.
Student Success in General Education
Chapter 4: Probability & Statistics
South Central ACT Strategies and Solutions Seminar
College Algebra Chapter 4 Exponential and Logarithmic Functions
Everything will be posted on the wiki..look for your invitation soon
Assessing Learning Outcomes
Transition Year Mathematics.
Quantitative Reasoning
Welcome to ACT Math Prep: Part 1
Art, Architecture, and Learning in Egypt
Presentation transcript:

Final Project Outline Requirements

 Math 119 College Mathematics

 1) Identify appropriate algebraic models (linear, exponential and/or logarithmic) that can be employed to solve applications. 2) Create algebraic models that can be employed to solve applications.

 3) Identify slope in applications as a constant rate of change or as an average rate of change.   4) Identify appropriate probability formulas to calculate probabilities.  5) Employ elementary probability to solve applications.

 6) Justify generalizations based on informal statistical analysis using histograms, and calculations of mean, median, mode and probability of normally distributed events.  7) Identify appropriate geometrical formulas to solve problems involving some or all of the following: areas, perimeters, volumes, right triangle trigonometry and conic sections.

 8) Employ appropriate geometrical problems to solve application problems.  I will be adding the following course objective:  9) Identify early numerations systems.

 This particular course has six chapters required and one optional chapter.  One such optional chapter is on Numeration Systems. This chapter has not been taught before as the optional chapter. I will teach this chapter which has the beginning of numeration systems which includes Egyptian hieroglyphics.

This course has not had problems or projects with any aspects of Northern Africa before. I will include problems with some connection to North Africa in several chapters of this course as mathematical topics are presented.

 There will be three projects for the students to do. Two are with the chapter on geometry.  I will introduce some Moroccan zillij art that is based upon geometrical patterns.

 Since many of the students in this course will be going into Elementary Education, the students will produce some of their own geometrical art

 Also I will incorporate the Napoleon/ Pyramid of Giza problem.  (Was there enough  stone in the pyramid  to build a wall that  would surround  France?).

The third project will be in the chapter on statistics.  The students will have to find some data dealing with some aspect of North Africa and use this data to make histograms, normal distribution, and linear regression problems.

 To learn some history of mathematics and to appreciate how it came to be  To see the complex, geometric ornamentation of Moroccan art called zillij. To be exposed to some other part of the world outside of the United States while learning mathematical concepts and skills.

 In 2008 the country of Morocco had a population of about 34,275,000. Morocco has an area of about 172,413 sq mi. The population of the United States was about 287,998,000 with an area of about 3,535,000 sq.mi. Which country has the lowest population density?

In Morocco dirham is used for currency. 15 dirhams is about the same as $1.77 in U.S. dollars.  a) How many dirhams is $5.90 of U.S. currency?  b) How much U.S. money is 805 dirhams ?  c) One dirham is worth how much in U.S. currency?

 Morocco possesses 75% of the world’s known mineable phosphate reserves. Phosphates are important as the base of agricultural fertilizers.  From 1977 to 1987 Morocco produced 60 million tons of phosphates annually. How much mineable phosphates is possessed in the world?  

 Algeria is nearly four times the size of the state of Texas. However, the Saharan region, which is 85% of the country, is almost completely uninhabited.  If Texas has an area of 696,241 sq km, what is the area of the Saharan region?

◦ The radioactive element carbon-14 has a half-life of 5750 years. A mummy discovered in the pyramid Khufu in Egypt has lost 46% of its carbon- 14. Determine its age.

 In February 2006, in the Valley of Kings in Egypt, a team of archaeologists uncovered the first tomb since King Tut’s tomb was found in  The tomb contained five wooden sarcophagi that contained mummies. The archaeologists believe that the mummies are from the 18 th Dynasty, about 3300 to 3500 years ago.  Determine the amount of carbon-14 that the mummies have lost. 

In 2008, Morocco’s population was around 34,275,000.  In 2009, the population was around 34,800,000.  If it continues to grow exponentially, at this rate, how many people will Morocco have in 2012?  

 The students will be assessed through 4 chapter exams, 8 quizzes and the 3 projects. The three projects will be about 15% of the students’ final grade.   At the end of the course, the students will answer the following question: What are some things that you learned about North Africa that you did not know before? Must use at least 100 words. 