Exponents 1.5.17.

Slides:



Advertisements
Similar presentations
Base 10 and Powers of 10.
Advertisements

Exponents Powers – Are #’s expressed using exponents. Exponents – Indicates how many times the base is used as a factor. Ex) 3 x 3 x 3 x 3 = x 7.
Algebra 1c 1-3 Exponential Notation Objective (things to learn): How to solve problems containing exponents. First we will start off with learning the.
Powers and Exponents Objective: Learn to use powers and exponents.
As I was going to St. Ives I met a man with seven wives,  Each wife had seven sacks, each sack had seven cats,  Each cat had seven kits: kits, cats, sacks.
Exponents Lesson 2-8.
Integer Exponents 8.EE.1. Objective - To solve problems involving integer exponents.
Warm Up I can simplify expressions with exponents. 1. What is the value of 3x 3 +2 when x=10? 2. You put $500 in an account that doubles every year. 
Positive, Negative, and Square Roots
Expressions Containing Exponents
Algebra 1.4 Powers and Exponents.
Exponents and Squares Numbers and Operations. Exponents and Powers Power – the result of raising a base to an exponent. Ex. 3 2 Base – the number being.
Numerical Expressions Lesson After completing this lesson, you will be able to say: I can write numerical expressions involving whole-number exponents.
Extension #1 Multiplication & Division Math Vocabulary Numbers & Operations M6.A Algebraic Concepts M6.D Aligning with Pennsylvania Department of Education.
Roots and Radicals. Radicals (also called roots) are directly related to exponents.
Scientific Notation The basics and some math.. Take out your calculator.  Write these calculations and the answer in your notes:  12,922,341 /
6.22 positive exponents, perfect squares, square roots, and for numbers greater than 10, scientific notation. Calculators will be used.
Math Vocabulary Numbers and Operations M05
Multiplication of Exponents Notes
Exponents Tutorial 3f a number, letter, or algebraic expression written above and to the right of another number, letter, or expression called the base.
Copyright © Lynda Greene Aguirre Exponential Form is used when you want to multiply the same number by itself several times. 5 is the base 4 is.
Splash Screen. Main Idea/Vocabulary factors exponent base power squared Use powers and exponents. cubed evaluate standard form exponential form.
Powers and Exponents Lesson 1-2.
I can represent numbers by using exponents in numerical expressions.
Definitions: Exponent – Is the number that tells us how many times to multiply a number (called the base) by itself. Base – Is a number that is multiplied.
1.2 Exponents and Powers An expression like is called a. The 3 represents the number of times the 2 is used as a factor. power exponent base.
Lesson Menu Main Idea and New Vocabulary Example 1:Write Powers as Products Example 2:Write Powers as Products Example 3:Write Powers in Standard Form.
6.1 Laws of Exponents.
WARM UP OPERATIONS WITH DECIMALS Find the value of the expression – (50) 3.
Write using exponents. Example 2-1a Answer:The base is 6. It is a factor 4 times, so the exponent is 4.
Bell Quiz. Objectives Simplify exponential expressions. Discuss the definitions of base, power, and exponent.
Do Now Find prime factorization of each number: a)18 b)75 c)27 a)2 x 3 x 3 b)3 x 5 x 5 c)3 x 3 x3.
Multiplication Property of Exponents Today’s Objective: I can multiply exponential expressions.
Essential Question? How can you use exponents to represent repeated multiplication of the same number? We know how to use repeated addition:
Exponents are a shorthand way to show a larger number. What is an exponent?
DEFINING, REWRITING, AND EVALUATING RATIONAL EXPONENTS (1.1.1)
Understanding Exponents
Exponents.
EXPONENTS.
DAILY WARMUP 1. (-12)² = 2. -4³ = 3. What is the base? 36⁸ 4. What is the exponent? 72⁸ 5. (3 + 7)³ =
Objective: Evaluate expressions with rational exponents.
Rational Exponents.
Powers and Exponents.
2-6 Exponents Course 3 Warm Up Problem of the Day Lesson Presentation.
Main Idea and New Vocabulary Example 1: Write Powers as Products
EXPONENTIAL EXPRESSIONS
Algebra 1 Section 1.7.
Exponents TeacherTwins©2015.
Exponents and Scientific Notation
EXPONENTIAL EXPRESSIONS
EXPONENTS Today you will learn how to represent numbers using exponents. We will discuss vocabulary. We will discuss exponential form and evaluate expressions.
Powers and Exponents, Square Roots
Objective: Learn to use powers and exponents.
Main Idea and New Vocabulary Example 1: Write Powers as Products
Objective Evaluate expressions containing exponents.
Exponents.
Base 10 and Powers of 10.
Exponents.
Which expression below is the expanded form of 54?
Chapter 4-2 Power and Exponents
Objective: To simplify expressions involving exponents
Pre-Algebra Roots and Radicals.
Warm Up Lesson Presentation Lesson Quizzes.
Main Idea and New Vocabulary Example 1: Write Powers as Products
Drills: Give the place value of each underlined digit
Objective Evaluate expressions containing exponents.
GOOD MORNING SCHOLARS Get a breakfast pass, use the restroom by the media center and go to your locker. Once in the classroom you are to remain seated.
“Day A” January 7, :51 - 8:51 Math 8:53 - 9:53 Science
Negative Exponents Notes
EXPONENTIAL EXPRESSIONS
Presentation transcript:

Exponents 1.5.17

Thursday, January 5, 2017 LG: Exponents HW: Finish classwork Do Now: Jon says the answer to 1+3× 6+2 −7 is 25. Julie says the answer is 18. Who is correct? Explain.

Base - when a number is raised to a power, the number that is used as a factor is the base. Exponent - the number that indicates how many times the base is used as a factor. Exponential form - a number is in exponential form when it is written with a base and an exponent.

5 3 5 3 Five cubed Exponential Form Word Form Expanded Form 5×5×5 base Exponential Form 5 3 Word Form Five cubed Expanded Form 5×5×5 Standard Form 125 * Any number raised to the first power is itself. 5 1 = 5 * Any number raised to the zero power is always 1. 5 0 =1

The base of an expression can be any kind of number 𝟕 𝟐 Seven squared 49 ( 1 3 )⁵ one-third to the power of five 1 243 (0.2)³ Two-tenths cubed 0.8

Since 1906, the height of Mount Vesuvius in Italy has increased by about feet. How many feet is this?