'Addition rules' presentation slideshows

Chapter 4

Chapter 4. Probability and Counting Rules. Chapter 4 Overview. Introduction 4-1 Sample Spaces and Probability 4-2 Addition Rules for Probability 4-3 Multiplication Rules & Conditional Probability 4-4 Counting Rules 4-5 Probability and Counting Rules. Chapter 4 Objectives.

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Chapter 4

Chapter 4. Probability and Counting Rules. Chapter 4 Overview. Introduction 4-1 Sample Spaces and Probability 4-2 Addition Rules for Probability 4-3 Multiplication Rules & Conditional Probability 4-4 Counting Rules 4-5 Probability and Counting Rules. Chapter 4 Objectives.

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Chapter 3

Chapter 3. 3-1. Probability . Outline. 3-2. 3-1 Introduction 3-2 Fundamentals 3-3 Addition Rules for Probability 3-4 Multiplication Rules: Basics 3-5 Multiplication Rules: Beyond the Basics. Objectives. 3-3.

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Assignment: Pg 195: 1-11, 12-36 even Probability and Counting Rules

Assignment: Pg 195: 1-11, 12-36 even Probability and Counting Rules Warm-up: Find the probabilities: Rolling an eight on a pair of dice. Drawing a three, or a six, or a diamond from a standard deck of cards. McGraw-Hill, Bluman, 7 th ed, Chapter 4. Chapter 4 Overview.

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Welcome to Elementary Statistics

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Adding and Subtracting Integers

Adding and Subtracting Integers. -5. 0. 5. -10. 10. Absolute Value. -7. +7.

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Section 11.7

Math in Our World. Section 11.7. The Addition Rules for Probability. Learning Objectives. Decide if two events are mutually exclusive. Use the addition rule for mutually exclusive events. Use the addition rule for events that are not mutually exclusive. Mutually Exclusive.

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Integers

Integers. Integers. The set of whole numbers and their opposites. Operations with Integers. Addition Subtraction Multiplication Division. Addition of Integers.

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Counting Techniques: Combinations

Counting Techniques: Combinations. Combinations. Typical situation: How many 5 -card hands can be made from a deck of 52 cards? Definition: r-combination of a set of n elements is a subset of r of the n elements. The number of all r -combinations

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ROMAN NUMERALS

ROMAN NUMERALS. PUBLISHED MMX. THE BASICS. I =1 V =5 X =10 L =50 C =100 D =500 M =1000. SO HOW DO WE GET OTHER NUMBERS?. ii =2 III =3 IV =4 VI =6 Vii =7 VIII =8 IX =9. HOW DO THESE LETTER WORK TO EQUAL THOSE VALUES? THE KEY IS IN MATH, ADDITION AND SUBTRACTION.

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2-2 subtracting integers

2-2 subtracting integers. By: The Great One, The Magnificent, The One and Only Wonderful Mr. Graham. REMEMBER ADDITION RULES. George says, If my signs are the same, add and keep the signs!!!!!!!!!!!!.

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REVIEW OF OPERATIONS ON SIGNED NUMBERS

REVIEW OF OPERATIONS ON SIGNED NUMBERS. I. ADDITION Do the numbers have the SAME SIGN? YES - Same Signs: No- Diff Signs Find the SUM: Find DIFFERENCE : (-3) + ( -6 ) = ( - 9) (+5) + ( -7 ) = ( - 2)

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Addition

Addition. Putting 2 and 2 together. a ddend plus sign addend equal sign s um. + 2 = 3. 5 + 2 = 7. Addends and Sums. Add by counting.

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Integer Book

Integer Book. Addition. Subtraction. Division. Multiplication. Addition Rules. If the signs are the same, add the numbers and keep the same sign. 5 + 2 = 7 - 8 + - 5 = - 12

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Adding one step equation

Adding one step equation. Step 1- find the variable Step 2- Add the opposite of the number on the same side as the variable Step 3- add that to the other side Step 4- to solve. Subtracting one step equation .

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Subtracting Integers

Subtracting Integers. Double negatives become positive. Determine the sign of each number. Define the sign of the answer. Combine the 2 values using the addition rules.

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