$100 $400 $400 $400 $500
|
|
|
- Cassandra Gertrude Stevenson
- 6 years ago
- Views:
Transcription
1
2 $100 $100 $100 $100 $100 $200 $200 $200 $200 $200 $300 $300 $300 $300 $300 $400 $400 $400 $400 $400 $500 $500 $500 $500 $500
3 The Powers That Be!
4 Pythagorean Properties
5 Roots and Squares
6 Scientific Notation
7 Pot-Luck
8 The Powers That Be! Pythagorean Properties Roots and Squares Scientific Notation Pot-Luck $100 $100 $100 $100 $100 $200 $200 $200 $200 $200 $300 $300 $300 $300 $300 $400 $400 $400 $400 $400 $500 $500 $500 $500 $500
9 The Powers That Be! - $100 Very small numbers, less than one, are represented using positive or negative exponents?
10 The Powers That Be! - $200 Numbers raised to negative exponents can be expressed as fractions?
11 The Powers That Be! - $300 Simplifyand rewrite with positive exponents: 7aˉ³b²
12 The Powers That Be! - $400 Rewrite the number using positive exponents: 4aˉ³b³cˉ²
13 The Powers That Be! - $500 State two rules we use when operating with exponents.
14 Pythagorean Properties - $100 The formula for the Pythagorean Theorem?
15 Pythagorean Properties- $200 For what do we use the Pythagorean Theorem?
16 Pythagorean Properties- $300 Solve for c: = c²
17 Pythagorean Properties - $400 Solve for a: a² = 225
18 Pythagorean Properties - $500 Solve for b: 9 + b² = 25
19 Roots and Squares - $100 What is a radical expression?
20 Roots and Squares - $200 What is the perfect square of 11?
21 Roots and Squares - $300 Estimate the square root of 108.
22 Roots and Squares - $400 What is the negative square root of 196?
23 Roots and Squares - $500 Simplify:
24 Scientific Notation - $100 In order for an expression to be in the form of scientific notation, it must contain the product of a power of ten and a number with a value between
25 Scientific Notation - $200 What is the value of in scientific notation?
26 Scientific Notation - $300 What is the product of 5,000 and 700 written in scientific notation?
27 Scientific Notation - $400 What is the product of and ten to the negative 3 rd power? Give your answer in both expanded form and scientific notation.
28 Scientific Notation - $500 What is the value in standard notation? 2.34 X 10³
29 Pot-Luck - $100 A number raised to the power of zero is always equal to
30 Pot-Luck - $
31 Pot-Luck - $300 To the nearest meter, how long is the diagonal of a 16 meter by 25 meter wall?
32 Pot-Luck - $400 If a bike ramp is 15 meters long and it extends 12 meters from the base of the starting point. How high is the ramp?
33 Pot-Luck - $500 Given a value using negative exponents, would you be describing the distance from earth to the sun or a microscopic measurement?
34 Powers That Be! - $100 WHAT IS Negative Exponents?
35 Powers That Be! - $200 WHAT IS Yes, numbers raised to negative exponents are rational numbers that can be expressed as fractions.?
36 Powers That Be! - $300 WHAT IS 7b²/a³?
37 Powers That Be! - $400 WHAT IS 4b³/a³c³?
38 Powers That Be! - $500 WHAT IS When multiplying the same base numbers with exponents, we add the exponents. When dividing the same base numbers with exponents, we subtract the exponents.?
39 Pythagorean Properties - $100 WHAT IS a² + b² = c²?
40 Pythagorean Properties - $200 WHAT IS Right Triangles?
41 Pythagorean Properties - $300 WHAT IS C = 10?
42 Pythagorean Properties - $400 WHAT IS a = 9?
43 Pythagorean Properties - $500 WHAT IS b = 4?
44 Roots and Squares - $100 WHAT IS An expression containing a Square root?
45 Pythagorean Properties - $200 WHAT IS 121?
46 Pythagorean Properties - $300 WHAT IS Approximately 10?
47 Pythagorean Properties - $400 WHAT IS -14?
48 Pythagorean Properties - $500 WHAT IS -3 2?
49 Scientific Notation - $100 WHAT IS 1 and 10?
50 Scientific Notation - $200 WHAT IS 7.8 X 10ˉ5?
51 Scientific Notation - $300 WHAT IS 3,500, X 10 6?
52 Scientific Notation - $400 WHAT IS X 10ˉ 7?
53 Scientific Notation - $500 WHAT IS 2,340?
54 Pot-Luck - $100 WHAT IS 1?
55 Pot-Luck - $200 WHAT IS 6?
56 Pot-Luck - $300 WHAT IS Approximately 30 meters?
57 Pot-Luck - $400 WHAT IS 9 meters?
58 Pot-Luck - $500 WHAT IS Microscopic Measurement?
59
60 CURRENT EVENTS
61 FINAL CATEGORY Name the subject that the BEST TEACHER in the school teaches this year.
62 FINAL CATEGORY What is Math?
63 END OF GAME Daily Doubles and usage notes follow...
64
65
66
67
68 JEOPARDY! Slide Show Notes The font for the question & answer slides is Enchanted; a copy of this font in located in the REAL Jeopardy Template folder. (This font will need to be installed in the C:/WINDOWS/FONTS folder of the computer running the show.) In order to keep all of the sounds and fonts together, copy the entire REAL Jeopardy Template folder. To change the categories: 1. Go to Edit and Replace 2. In the Find box, type Solving Inequalities & Number Lines(all caps) 3. In the Replace box, type the category in all caps (for example, PRESIDENTS) 4. Click Replace All... To use the Daily Double: 1. Choose which dollar values to set as Daily Double 2. Link that dollar value to one of the DD slides 3. Link the arrow on the DD slide to the correct question slide (so dollar/category match)
69 Running the JEOPARDY! Slide Show On the game board with the categories on top, click on the desired dollar value. (The first game board is used only to blink in the dollar values like the show.) ICONS:? Go to the answer screen. House Go back to the game board. Right Arrow (on Daily Doubles) Go to the question screen. Turned-up Arrow Reload question screen after incorrect guess
$100 $100 $100 $100 $100 $200 $200 $200 $200 $200 $300 $300 $300 $300 $300 $400 $400 $400 $400 $400 $500 $500 $500 $500 $500
RULES All groups will answer every question. Jeopardy is not a race! When your group has an an answer, raise your hand so I can come check. You cannot pick the same category twice in a row. No shouting
UNIT 1 RELATIONSHIPS BETWEEN QUANTITIES AND EXPRESSIONS Lesson 1: Working with Radicals and Properties of Real Numbers
Guided Practice Example 1 Reduce the radical expression result rational or irrational? 80. If the result has a root in the denominator, rationalize it. Is the 1. Rewrite each number in the expression as
5.06 Rationalizing Denominators
.0 Rationalizing Denominators There is a tradition in mathematics of eliminating the radicals from the denominators (or numerators) of fractions. The process is called rationalizing the denominator (or
CCAC ELEMENTARY ALGEBRA
CCAC ELEMENTARY ALGEBRA Sample Questions TOPICS TO STUDY: Evaluate expressions Add, subtract, multiply, and divide polynomials Add, subtract, multiply, and divide rational expressions Factor two and three
Final Exam Review - MAT 0028
Final Exam Review - MAT 0028 All questions on the final exam are multiple choice. You will be graded on your letter choices only - no partial credit will be awarded. To maximize the benefit of this review,
MATD 0370 ELEMENTARY ALGEBRA REVIEW FOR TEST 3 (New Material From: , , and 10.1)
NOTE: In addition to the problems below, please study the handout Exercise Set 10.1 posted at http://www.austincc.edu/jbickham/handouts. 1. Simplify: 5 7 5. Simplify: ( ab 5 c )( a c 5 ). Simplify: 4x
Elementary Algebra Review for Exam 3
Elementary Algebra Review for Exam ) After receiving a discount of 5% on its bulk order of typewriter ribbons, John's Office Supply pays $5882. What was the price of the order before the discount? Round
P.1 Algebraic Expressions, Mathematical models, and Real numbers. Exponential notation: Definitions of Sets: A B. Sets and subsets of real numbers:
P.1 Algebraic Expressions, Mathematical models, and Real numbers If n is a counting number (1, 2, 3, 4,..) then Exponential notation: b n = b b b... b, where n is the Exponent or Power, and b is the base
Math 8. Quarter 4. Name Teacher Period
Math 8 Quarter 4 Name Teacher Period 1 Unit 12 2 Released Questions 201 For the following questions Calculators are NOT permitted 1) 2) ) 4) 5) 6) 4 For the following questions Calculators are permitted
1) 17 11= 2) = 3) -9(-6) = 6) ) ) ) Find the 444. If necessary, round to the nearest tenth.
SOL 7.3 Simplify each. 1) 17 11= 2) -100 + 5 = 3) -9(-6) = 4) SOL 8.5 Circle all of the following that are perfect squares. 256 49 16 21 64 1 98 81 76 400 5) How do you determine if a number is a perfect
University of Phoenix Material
1 University of Phoenix Material Factoring and Radical Expressions The goal of this week is to introduce the algebraic concept of factoring polynomials and simplifying radical expressions. Think of factoring
Math Final Examination STUDY GUIDE Fall Name Score TOTAL Final Grade
Math 10006 Final Examination STUDY GUIDE Fall 010 Name Score TOTAL Final Grade The Use of a calculator is permitted on this exam. Duration of the test is 13 minutes and will have less number of questions
MATD 0370 ELEMENTARY ALGEBRA REVIEW FOR TEST 3 (New Material From: , , and 10.1)
NOTE: In addition to the problems below, please study the handout Exercise Set 10.1 posted at http://www.austin.cc.tx.us/jbickham/handouts. 1. Simplify: 5 7 5. Simplify: ( 6ab 5 c )( a c 5 ). Simplify:
2-4 Completing the Square
2-4 Completing the Square Warm Up Lesson Presentation Lesson Quiz Algebra 2 Warm Up Write each expression as a trinomial. 1. (x 5) 2 x 2 10x + 25 2. (3x + 5) 2 9x 2 + 30x + 25 Factor each expression. 3.
UNIT 3: POWERS. SQUARE ROOTS. SCIENTIFIC NOTATION. PERCENTAGES.
UNIT 3: POWERS. SQUARE ROOTS. SCIENTIFIC NOTATION. PERCENTAGES. 3.1. POWERS 3.1.1. POWERS OF INTEGERS A power is an abbreviated way of writing a product of equal factors. a a a a a = a in powers, the repeated
In the previous section, we added and subtracted polynomials by combining like terms. In this section, we extend that idea to radicals.
4.2: Operations on Radicals and Rational Exponents In this section, we will move from operations on polynomials to operations on radical expressions, including adding, subtracting, multiplying and dividing
Here are the steps required for Adding and Subtracting Rational Expressions:
Here are the steps required for Adding and Subtracting Rational Expressions: Step 1: Factor the denominator of each fraction to help find the LCD. Step 3: Find the new numerator for each fraction. To find
Writing a Percent as a Decimal P D
Math 20 Arithmetic Sec 7.1: Percent, Decimals, Fractions Defn Percent means parts per 100. The sign is used to show the number of parts out of 100 parts. Examples Ex 1 Write as a percent. In a group of
1 SE = Student Edition - TG = Teacher s Guide
Mathematics State Goal 6: Number Sense Standard 6A Representations and Ordering Read, Write, and Represent Numbers 6.8.01 Read, write, and recognize equivalent representations of integer powers of 10.
Math 115 Chapter 4 Exam - Part 1 Spring Break 2011
Spring 20 Name: Math 5 Chapter 4 Exam - Part Spring Break 20 Directions: i. On 8.5" x " paper, show all relavent work. No work, no credit. ii. On two 882-E SCANTRON forms, fill in all your answers. iii.
(2/3) 3 ((1 7/8) 2 + 1/2) = (2/3) 3 ((8/8 7/8) 2 + 1/2) (Work from inner parentheses outward) = (2/3) 3 ((1/8) 2 + 1/2) = (8/27) (1/64 + 1/2)
Exponents Problem: Show that 5. Solution: Remember, using our rules of exponents, 5 5, 5. Problems to Do: 1. Simplify each to a single fraction or number: (a) ( 1 ) 5 ( ) 5. And, since (b) + 9 + 1 5 /
Section 6.4 Adding & Subtracting Like Fractions
Section 6.4 Adding & Subtracting Like Fractions ADDING ALGEBRAIC FRACTIONS As you now know, a rational expression is an algebraic fraction in which the numerator and denominator are both polynomials. Just
The Binomial Theorem 5.4
54 The Binomial Theorem Recall that a binomial is a polynomial with just two terms, so it has the form a + b Expanding (a + b) n becomes very laborious as n increases This section introduces a method for
Contents. Heinemann Maths Zone
Contents Chapter 1 Finance R1.1 Increasing a price by a percentage R1.2 Simple interest (1) R1.3 Simple interest (2) R1.4 Percentage profit (1) R1.5 Percentage profit (2) R1.6 The Distributive Law R1.7
Prerequisites. Introduction CHAPTER OUTLINE
Prerequisites 1 Figure 1 Credit: Andreas Kambanls CHAPTER OUTLINE 1.1 Real Numbers: Algebra Essentials 1.2 Exponents and Scientific Notation 1.3 Radicals and Rational Expressions 1.4 Polynomials 1.5 Factoring
Unit 8: Polynomials Chapter Test. Part 1: Identify each of the following as: Monomial, binomial, or trinomial. Then give the degree of each.
Unit 8: Polynomials Chapter Test Part 1: Identify each of the following as: Monomial, binomial, or trinomial. Then give the degree of each. 1. 9x 2 2 2. 3 3. 2x 2 + 3x + 1 4. 9y -1 Part 2: Simplify each
Name Date
NEW DORP HIGH SCHOOL Deirdre A. DeAngelis, Principal MATHEMATICS DEPARTMENT Li Pan, Assistant Principal Name Date Summer Math Assignment for a Student whose Official Class starts with 7, 8, and 9 Directions:
MTH 110-College Algebra
MTH 110-College Algebra Chapter R-Basic Concepts of Algebra R.1 I. Real Number System Please indicate if each of these numbers is a W (Whole number), R (Real number), Z (Integer), I (Irrational number),
Topic #1: Evaluating and Simplifying Algebraic Expressions
John Jay College of Criminal Justice The City University of New York Department of Mathematics and Computer Science MAT 105 - College Algebra Departmental Final Examination Review Topic #1: Evaluating
Math 1201 Unit 3 Factors and Products Final Review. Multiple Choice. 1. Factor the binomial. a. c. b. d. 2. Factor the binomial. a. c. b. d.
Multiple Choice 1. Factor the binomial. 2. Factor the binomial. 3. Factor the trinomial. 4. Factor the trinomial. 5. Factor the trinomial. 6. Factor the trinomial. 7. Factor the binomial. 8. Simplify the
Polynomial and Rational Expressions. College Algebra
Polynomial and Rational Expressions College Algebra Polynomials A polynomial is an expression that can be written in the form a " x " + + a & x & + a ' x + a ( Each real number a i is called a coefficient.
Click on the blue links to navigate through the study guide. You can also view videos at Khan Academy and Virtual Nerd. Common errors to avoid:
Chapter 4 This study sheet provides students and parents with the basic concepts of each chapter. Students still need to apply these skills in context. They need to know when to apply each concept, often
Contents. Heinemann Maths Zone Copyright Pearson Australia (a divsion of Pearson Australia Group Pty Ltd)
Contents Chapter Money calculations R. Expressing fractions as decimals R.2 Expressing decimals as fractions R.3 Operating with fractions R.4 Simple decimal arithmetic R.5 Ratio and fractions R.6 Dividing
par ( 12). His closest competitor, Ernie Els, finished 3 strokes over par (+3). What was the margin of victory?
Exam Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. ) Tiger Woods won the 2000 U.S. Open golf tournament with a score of 2 strokes under par
SIMPLE AND COMPOUND INTEREST
SIMPLE AND COMPOUND INTEREST 8.1.1 8.1.3 In Course 2 students are introduced to simple interest, the interest is paid only on the original amount invested. The formula for simple interest is: I = Prt and
7-5 Factoring Special Products
7-5 Factoring Special Products Warm Up Lesson Presentation Lesson Quiz Algebra 1 Warm Up Determine whether the following are perfect squares. If so, find the square root. 1. 64 yes; 8 2. 36 3. 45 no 4.
elementary and intermediate Algebra Warm-up Name atfm0303mk2810yes
MATH000 online PLACEMENT TEST 1 QUESTIONS 11-0-13 Fall 013 elementar and intermediate Algebra Warm-up Name atfm0303mkes www.alvarezmathhelp.com website PROGRAMS ALVAREZLAB (SAVE AND EXTRACT TO YOUR COMPUTER)
Slide 1 / 128. Polynomials
Slide 1 / 128 Polynomials Slide 2 / 128 Table of Contents Factors and GCF Factoring out GCF's Factoring Trinomials x 2 + bx + c Factoring Using Special Patterns Factoring Trinomials ax 2 + bx + c Factoring
Alg2A Factoring and Equations Review Packet
1 Factoring using GCF: Take the greatest common factor (GCF) for the numerical coefficient. When choosing the GCF for the variables, if all the terms have a common variable, take the one with the lowest
Pre-Calculus. Slide 1 / 145. Slide 2 / 145. Slide 3 / 145. Sequences and Series. Table of Contents
Slide 1 / 145 Pre-Calculus Slide 2 / 145 Sequences and Series 2015-03-24 www.njctl.org Table of Contents s Arithmetic Series Geometric Sequences Geometric Series Infinite Geometric Series Special Sequences
par ( 12). His closest competitor, Ernie Els, finished 3 strokes over par (+3). What was the margin of victory?
Exam Name MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. 1) Tiger Woods won the 000 U.S. Open golf tournament with a score of 1 strokes under par
How can you use what you know about adding integers to add rational numbers? ACTIVITY: Adding Rational Numbers
. How can you use what you know about adding integers to add rational numbers? ACTIVITY: Work with a partner. Use a number line to find the sum. a.. +.) Start at 0. Move. units to the right. Add... Then
Adding and Subtracting Rational Expressions
Adding and Subtracting Rational Expressions To add or subtract rational expressions, follow procedures similar to those used in adding and subtracting rational numbers. 4 () 4(3) 10 1 3 3() (3) 1 1 1 All
Which answer seems more reasonable? Explain.
Transparency 1 WARM-UP ACTIVITY Introduction Which answer seems more reasonable? Explain. 1. The sum of 3.2,.06, 19.03 and 4 is a) 2.629 b) 262.9 c) 26.29 d).2629 2. The difference between 15.32 and 20
UNIT 5 QUADRATIC FUNCTIONS Lesson 2: Creating and Solving Quadratic Equations in One Variable Instruction
Prerequisite Skills This lesson requires the use of the following skills: multiplying polynomials working with complex numbers Introduction 2 b 2 A trinomial of the form x + bx + that can be written as
Discrete Probability Distribution
1 Discrete Probability Distribution Key Definitions Discrete Random Variable: Has a countable number of values. This means that each data point is distinct and separate. Continuous Random Variable: Has
Exponents Unit Notebook v2.notebook. November 09, Exponents. Table Of Contents. Section 1: Zero and Integer Exponents Objective: Nov 1-10:06 AM
Exponents Nov 1-10:06 AM Table Of Contents Section 1: Zero and Integer Exponents Section 2: Section 3: Multiplication Properties of Exponents Section 4: Division Properties of Exponents Section 5: Geometric
ACCUPLACER Elementary Algebra Assessment Preparation Guide
ACCUPLACER Elementary Algebra Assessment Preparation Guide Please note that the guide is for reference only and that it does not represent an exact match with the assessment content. The Assessment Centre
Two Equivalent Conditions
Two Equivalent Conditions The traditional theory of present value puts forward two equivalent conditions for asset-market equilibrium: Rate of Return The expected rate of return on an asset equals the
1/14/15. Objectives. 7-5 Factoring Special Products. Factor perfect-square trinomials. Factor the difference of two squares.
Objectives Factor perfect-square trinomials. Factor the difference A trinomial is a perfect square if: The first and last terms are perfect squares. The middle term is two times one factor from the first
3.1 Simple Interest. Definition: I = Prt I = interest earned P = principal ( amount invested) r = interest rate (as a decimal) t = time
3.1 Simple Interest Definition: I = Prt I = interest earned P = principal ( amount invested) r = interest rate (as a decimal) t = time An example: Find the interest on a boat loan of $5,000 at 16% for
The Binomial Theorem. Step 1 Expand the binomials in column 1 on a CAS and record the results in column 2 of a table like the one below.
Lesson 13-6 Lesson 13-6 The Binomial Theorem Vocabulary binomial coeffi cients BIG IDEA The nth row of Pascal s Triangle contains the coeffi cients of the terms of (a + b) n. You have seen patterns involving
CAHSEE on Target UC Davis, School and University Partnerships
UC Davis, School and University Partnerships CAHSEE on Target Mathematics Curriculum Published by The University of California, Davis, School/University Partnerships Program 2006 Director Sarah R. Martinez,
Developmental Math An Open Program Unit 12 Factoring First Edition
Developmental Math An Open Program Unit 12 Factoring First Edition Lesson 1 Introduction to Factoring TOPICS 12.1.1 Greatest Common Factor 1 Find the greatest common factor (GCF) of monomials. 2 Factor
The study guide does not look exactly like the exam but it will help you to focus your study efforts.
Mat 0 Eam Study Guide Solutions Te study guide does not look eactly like te eam but it will elp you to focus your study efforts. Here is part of te list of items under How to Succeed in Mat 0 tat is on
PERT MATH PRACTICE TEST
PERT MATH PRACTICE TEST with answer ke scoring guide and solution guide Below is a full-length, 0-question, PERT math practice test to help ou with preparing for the math section of the Florida PERT Placement
5.1 Exponents and Scientific Notation
5.1 Exponents and Scientific Notation Definition of an exponent a r = Example: Expand and simplify a) 3 4 b) ( 1 / 4 ) 2 c) (0.05) 3 d) (-3) 2 Difference between (-a) r (-a) r = and a r a r = Note: The
(8m 2 5m + 2) - (-10m 2 +7m 6) (8m 2 5m + 2) + (+10m 2-7m + 6)
Adding Polynomials Adding & Subtracting Polynomials (Combining Like Terms) Subtracting Polynomials (if your nd polynomial is inside a set of parentheses). (x 8x + ) + (-x -x 7) FIRST, Identify the like
Simplify a rational expression
EXAMPLE 1 Simplify : Simplify a rational expression x 2 2x 15 x 2 9 x 2 2x 15 x 2 9 (x +3)(x 5) (x +3)(x 3) Factor numerator and denominator. (x +3)(x 5) Divide out common factor. (x +3)(x 3) x 5 x 3 ANSWER
Forsyth Preparatory Academy
Forsyth Preparatory Academy Community Support In an effort to inform prospective parents and the community about Forsyth Preparatory Academy, the start-up team created a website to describe the school,
Name: Algebra & 9.4 Midterm Review Sheet January 2019
Name: Algebra 1 9.3 & 9.4 Midterm Review Sheet January 2019 The Midterm format will include 35 Part I multiple choice questions that will be worth 1 point each, 10 Part II short answer questions that will
1 Interest: Investing Money
1 Interest: Investing Money Relating Units of Time 1. Becky has been working at a flower shop for 2.1 yr. a) How long is this in weeks? Round up. 2.1 yr 3 wk/yr is about wk b) How long is this in days?
5 Find the perimeter of a square whose side has a length of 6. (Jound 2,761 to the nearest hundred. 12 Subtract 2.18 from 13.
Part A Answer all 20 questions in this part. Write your answers on the lines provided in PART A on the separate answer sheet. Use only a No.2 pencil on the answer sheet. 1 Add: 34 + 623 + 89 7 What is
CHAPTER 8 Estimating with Confidence
CHAPTER 8 Estimating with Confidence 8.2 Estimating a Population Proportion The Practice of Statistics, 5th Edition Starnes, Tabor, Yates, Moore Bedford Freeman Worth Publishers Estimating a Population
HFCC Math Lab Intermediate Algebra - 8 ADDITION AND SUBTRATION OF RATIONAL EXPRESSIONS
HFCC Math Lab Intermediate Algebra - 8 ADDITION AND SUBTRATION OF RATIONAL EXPRESSIONS Adding or subtracting two rational expressions require the rational expressions to have the same denominator. Example
Factoring is the process of changing a polynomial expression that is essentially a sum into an expression that is essentially a product.
Ch. 8 Polynomial Factoring Sec. 1 Factoring is the process of changing a polynomial expression that is essentially a sum into an expression that is essentially a product. Factoring polynomials is not much
Unit 9 Day 4. Agenda Questions from Counting (last class)? Recall Combinations and Factorial Notation!! 2. Simplify: Recall (a + b) n
Unit 9 Day 4 Agenda Questions from Counting (last class)? Recall Combinations and Factorial Notation 1. Simplify:!! 2. Simplify: 2 Recall (a + b) n Sec 12.6 un9act4: Binomial Experiment pdf version template
S3 (3.2) N5 Mean & Standard Deviation.notebook October 31, 2014
Daily Practice 29.9.2014 Q1. 60.98 + 22.13-30 Q2. 4-3 x 5 Q3. Factorise 6x - 15-45 Today we will be marking the check-up on percentages and then starting mean and standard deviation. Homework Due! Q4.
Integer Exponents. Examples: 5 3 = = 125, Powers You Should Know
Algebra of Exponents Mastery of the laws of exponents is essential to succee in Calculus. We begin with the simplest case: 200 Doug MacLean Integer Exponents Suppose n is a positive integer. Then a n is
Lesson Multi-Step Inequalities with Distributive Property
Lesson: Lesson 6..6 Multi-Step Inequalities with Distributive Property 6..6 (Day ) - Supplement Multi-Step Inequalities with Distributive Property Teacher Lesson Plan CC Standards 7.EE.4b Use variables
POD. Combine these like terms: 1) 3x 2 4x + 5x x 7x ) 7y 2 + 2y y + 5y 2. 3) 5x 4 + 2x x 7x 4 + 3x x
POD Combine these like terms: 1) 3x 2 4x + 5x 2 6 + 9x 7x 2 + 2 2) 7y 2 + 2y 3 + 2 4y + 5y 2 3) 5x 4 + 2x 5 5 10x 7x 4 + 3x 5 12 + 2x 1 Definitions! Monomial: a single term ex: 4x Binomial: two terms separated
Arithmetic. Mathematics Help Sheet. The University of Sydney Business School
Arithmetic Mathematics Help Sheet The University of Sydney Business School Common Arithmetic Symbols is not equal to is approximately equal to is identically equal to infinity, which is a non-finite number
Section 9.1 Solving Linear Inequalities
Section 9.1 Solving Linear Inequalities We know that a linear equation in x can be expressed as ax + b = 0. A linear inequality in x can be written in one of the following forms: ax + b < 0, ax + b 0,
Equalities. Equalities
Equalities Working with Equalities There are no special rules to remember when working with equalities, except for two things: When you add, subtract, multiply, or divide, you must perform the same operation
Unit 3: Rational Numbers
Math 9 Unit 3: Rational Numbers Oct 9 9:04 AM 3.1 What is a Rational Number? Any number that can be written in the form m n, where m and n are integers and n = 0. In other words, any number that can be
RP7-31 Using Proportions to Solve Percent Problems I
RP-1 Using Proportions to Solve Percent Problems I These are equivalent statements: 6 9 of the circles are shaded. of the circles are shaded. 6 is of 9. 6 : 9 : part whole 1. Write four equivalent statements
Advanced Algebra/Trigonometry SUMMER PACKET Introduction (12 2)
NAME Advanced Algebra/Trigonometry SUMMER PACKET Introduction (12 2) This packet is due on the first day of school in September. You are responsible to do and show work for any 50 problems that you decide
The Cash Payback Period
Accounting presentation created by Rex A Schildhouse 2015-01-01 www.schildhouse.com Created by Rex A Schildhouse, www.schildhouse.com Slide 1 The Cash Payback Period is a quick and dirty, non-scientific
QUADRATIC. Parent Graph: How to Tell it's a Quadratic: Helpful Hints for Calculator Usage: Domain of Parent Graph:, Range of Parent Graph: 0,
Parent Graph: How to Tell it's a Quadratic: If the equation's largest exponent is 2 If the graph is a parabola ("U"-Shaped) Opening up or down. QUADRATIC f x = x 2 Domain of Parent Graph:, Range of Parent
GOOD LUCK! 2. a b c d e 12. a b c d e. 3. a b c d e 13. a b c d e. 4. a b c d e 14. a b c d e. 5. a b c d e 15. a b c d e. 6. a b c d e 16.
MA109 College Algebra Spring 2017 Exam2 2017-03-08 Name: Sec.: Do not remove this answer page you will turn in the entire exam. You have two hours to do this exam. No books or notes may be used. You may
Algebra I EOC 10-Day STAAR Review. Hedgehog Learning
Algebra I EOC 10-Day STAAR Review Hedgehog Learning Day 1 Day 2 STAAR Reporting Category Number and Algebraic Methods Readiness Standards 60% - 65% of STAAR A.10(E) - factor, if possible, trinomials with
5.6 Special Products of Polynomials
5.6 Special Products of Polynomials Learning Objectives Find the square of a binomial Find the product of binomials using sum and difference formula Solve problems using special products of polynomials
EXPONENTIAL FUNCTIONS
EXPONENTIAL FUNCTIONS 7.. 7..6 In these sections, students generalize what they have learned about geometric sequences to investigate exponential functions. Students study exponential functions of the
Algebra 2: Lesson 11-9 Calculating Monthly Payments. Learning Goal: 1) How do we determine a monthly payment for a loan using any given formula?
NAME: DATE: Algebra 2: Lesson 11-9 Calculating Monthly Payments Learning Goal: 1) How do we determine a monthly payment for a loan using any given formula? Warm Up: Ready? Scenerio. You are 25 years old
Name Class Date. Adding and Subtracting Polynomials
8-1 Reteaching Adding and Subtracting Polynomials You can add and subtract polynomials by lining up like terms and then adding or subtracting each part separately. What is the simplified form of (3x 4x
Factoring. Difference of Two Perfect Squares (DOTS) Greatest Common Factor (GCF) Factoring Completely Trinomials. Factor Trinomials by Grouping
Unit 6 Name Factoring Day 1 Difference of Two Perfect Squares (DOTS) Day Greatest Common Factor (GCF) Day 3 Factoring Completely Binomials Day 4 QUIZ Day 5 Factor by Grouping Day 6 Factor Trinomials by
Polynomials * OpenStax
OpenStax-CNX module: m51246 1 Polynomials * OpenStax This work is produced by OpenStax-CNX and licensed under the Creative Commons Attribution License 4.0 In this section students will: Abstract Identify
Unit 8: Quadratic Expressions (Polynomials)
Name: Period: Algebra 1 Unit 8: Quadratic Expressions (Polynomials) Note Packet Date Topic/Assignment HW Page Due Date 8-A Naming Polynomials and Combining Like Terms 8-B Adding and Subtracting Polynomials
The PROFESSIONAL LANDLORD How To
P PROMAS The PROFESSIONAL LANDLORD How To Providing Property Management Solutions for Over 25 Years Commercial Module Introduction The commercial lease contains information on five functional areas - CPI
Prentice Hall Connected Mathematics 2, 7th Grade Units 2009 Correlated to: Minnesota K-12 Academic Standards in Mathematics, 9/2008 (Grade 7)
7.1.1.1 Know that every rational number can be written as the ratio of two integers or as a terminating or repeating decimal. Recognize that π is not rational, but that it can be approximated by rational
Arithmetic Revision Sheet Questions 1 and 2 of Paper 1
Arithmetic Revision Sheet Questions and of Paper Basics Factors/ Divisors Numbers that divide evenly into a number. Factors of,,,, 6, Factors of 8,,, 6, 9, 8 Highest Common Factor of and 8 is 6 Multiples
Math 6 Unit 7 Notes: Proportional relationships
Math 6 Unit 7 Notes: Proportional relationships Objectives: (3.2) The student will translate written forms of fractions, decimals, and percents to numerical form. (5.1) The student will apply ratios in
(x + 3) 2 = (x + 3)(x + 3) = x 2 + 3x + 3x + 9 = x 2 + 6x + 9 Perfect Square Trinomials
Perfect Square Trinomials Perfect Square Trinomials are trinomials that have: 1. a product (ax 2 + bx + c) that is a perfect square 2. a sum that has the same factors of the product when added together
Date: Student Name: Teacher Name: Romelle Loewy. Score: 1) Simplify: 9(a + b) + 4(3a + 2b) A) 13a 13b C) 21a + 2b B) 21a + 17b D) 38ab
Grade 7 Mathematics EOG (GSE) Quiz Answer Key Expressions and Equations - (MGSE7.EE.1 ) Work With Expressions, (MGSE7.EE.2 ) Rewriting Expressions In Diff. Forms, (MGSE7.EE.3 ) Problems With Positive &
Math 101, Basic Algebra Author: Debra Griffin
Math 101, Basic Algebra Author: Debra Griffin Name Chapter 5 Factoring 5.1 Greatest Common Factor 2 GCF, factoring GCF, factoring common binomial factor 5.2 Factor by Grouping 5 5.3 Factoring Trinomials
Applications of Data Dispersions
1 Applications of Data Dispersions Key Definitions Standard Deviation: The standard deviation shows how far away each value is from the mean on average. Z-Scores: The distance between the mean and a given
3 Ways to Write Ratios
RATIO & PROPORTION Sec 1. Defining Ratio & Proportion A RATIO is a comparison between two quantities. We use ratios everyday; one Pepsi costs 50 cents describes a ratio. On a map, the legend might tell
3 Ways to Write Ratios
RATIO & PROPORTION Sec 1. Defining Ratio & Proportion A RATIO is a comparison between two quantities. We use ratios every day; one Pepsi costs 50 cents describes a ratio. On a map, the legend might tell
Factor Trinomials When the Coefficient of the Second-Degree Term is 1 (Objective #1)
Factoring Trinomials (5.2) Factor Trinomials When the Coefficient of the Second-Degree Term is 1 EXAMPLE #1: Factor the trinomials. = = Factor Trinomials When the Coefficient of the Second-Degree Term
Number.notebook. January 20, Add ins
Add ins We have LOADS of things we need to know for the IGCSE that you haven't learnt as part of the Bavarian Curriculum. We are now going to shoehorn in some of those topics and ideas. Number Add ins