Exponents & Scientific Notation Test Corrections

Slides:



Advertisements
Similar presentations
Scientific Notation Chemistry.
Advertisements

Vocabulary Chapter 7. For every nonzero number a, a⁰ =
Exponents and Scientific Notation
Multiplying and Dividing in Scientific Notation
Scientific Notation Review
 To add numbers in scientific notation: 1) Add the constants 2) Keep the exponent the same  Example: (2.1 x 10 5 ) + (3.2 x 10 5 ) = ( ) x 10.
8.5/8.6 SCIENTIFIC NOTATION AND MULTIPLICATION PROPERTY OF EXPONENTS ALGEBRA 1 CP.
Chapter 8 Review Laws of Exponents. LAW #1 Product law: add the exponents together when multiplying the powers with the same base. Ex: NOTE: This operation.
Scientific Notation. Positive Exponents  10 1 = 10  10 2 = 10X10= 100  10 3 = 10X10X10 = 1000  10 4 = 10X10X10X10 = 10,000.
Chapter 2.2 Scientific Notation. Expresses numbers in two parts: A number between 1 and 10 Ten raised to a power Examples: 2.32 x x
Scientific Notation Copyright Scott Storla Scientific Notation A number written in scientific notation has two factors. One factor is a real number.
Properties of Exponents
Lesson 8.4 Multiplication Properties of Exponents
5.1 Monomials Monomial Standard Notation Scientific Notation.
1. Scientific Notation Every positive number X can be written as:
Algebra 8.4 Scientific Notation.
Integer Exponents 8 th Grade. Simplify Negative Exponents.
Holt Algebra Properties of Exponents In an expression of the form a n, a is the base, n is the exponent, and the quantity a n is called a power.
More Multiplication Properties of Exponents
Chapter 5.1 Exponent Properties #34 Mathematics is like love; a simple idea, but it can get complicated.” unknown.
PROPERTIES OF EXPONENTS

1-2 Order of Operations and Evaluating Expressions.
 Exponents MUST BE THE SAME before you can add/subtract 2 numbers written in scientific notation.  Example 1: 7.35 x 10 2 m x 10 2 m = ? › Are.
Scientific Notation Algebra Seminar. Objectives ► Write numbers in standard and scientific notation. ► Perform calculations with numbers in scientific.
Scientific Notation N SPI Use scientific notation to compute products and quotients.
RULE #1: Standard Scientific Notation is a number from 1 to 9 followed by a decimal and the remaining significant figures and an exponent of 10 to hold.
Scientific Notation Part II Multiplying and Dividing
Multiply & Divide with Scientific Notation In addition to 3, student will be able to go above and beyond by applying what they know about working.
Algebra Section 8 Day 2: Scientific Notation Algebra: S8 Day 21.
ALGEBRA READINESS LESSON 10-1 Warm Up Lesson 10-1 Warm-Up.
ALGEBRA 1 Lesson 7-3 Warm-Up. ALGEBRA 1 “Multiplication Properties of Exponents” (7-3) How do you multiply numbers with the same base? How do you multiply.
SCIENTIFIC NOTATION RULES. Rules for converting to Scientific Notation One non-zero number before the decimal One digit after the decimal If you are making.
PERFORMING CALCULATIONS IN SCIENTIFIC NOTATION ADDITION AND SUBTRACTION.
Scientific Notation. What is Scientific Notation? Scientific notation is a way of writing extremely large or small measurements. The number is written.
Chapter P Prerequisites: Fundamental Concepts of Algebra Copyright © 2014, 2010, 2007 Pearson Education, Inc. 1 P.2 Exponents and Scientific Notation.
Monomials Chapter 5.1. Vocabulary Monomial: an expression that is a number, a variable, or the product of a number and one or more variables. – Can not.
Multiplying and Dividing in Scientific Notation
Scientific Notation Objective: Students will be able to convert between scientific notation and regular notation and solve problems involving scientific.
Scientific Notation.
Scientific Notation Exponent Unit.
Scientific Notation Algebra
7-3 Multiplication Properties of Exponents
Adding and Subtracting in Scientific Notation
SCIENTIFIC NOTATION.
Apply the power of a product property to a monomial algebraic expression
7-4 More Multiplication Properties of Exponents
Quantitative Measurements
Copyright © 2014, 2010, 2007 Pearson Education, Inc.
Multiplying and Dividing Powers
SCIENTIFIC NOTATION.
Applying Exponent Rules: Scientific Notation
Scientific Notation Algebra Seminar
Scientific Notation CP Chemistry.
Lesson 4.1 How do you write the prime factorization of a number?
Exponential Functions
Section 4.3 Scientific Notation.
Lesson 8.1 How do you use properties of exponents involving products?
Scientific Notation.
Lesson 4.5 Rules of Exponents
Multiply & Divide with Scientific Notation
Multiplying and Dividing in Scientific Notation
Negative Exponents Chapter 4 Section 4.6.
Multiplying and Dividing in Scientific Notation
7-4 Division Properties of Exponents
Scientific Notation EXPONENTS X10.
1.5 Properties of Exponents
Scientific Notation N SPI Use scientific notation to compute products and quotients.
Scientific Notation THE LOGICAL APPROACH.
Chapter 7 Vocabulary (7-4)
Presentation transcript:

Exponents & Scientific Notation Test Corrections

Write each number in standard form # 1-4 Multiplying a number by 10n, when n is positive, moves the decimal point n places to the right Multiplying a number by 10n, when n is negative, moves the decimal point n places to the left

Write each number in scientific notation # 5-9 To write a number in scientific notation, determine the first factor. Then write the second factor as a power of 10. To write a number that is less than 1 in scientific notation, determine the first factor by moving the decimal point. Then write the second factor as a negative power of 10.

Write each expression using a single exponent # 10-15 To multiply numbers or variables with the same base, add the exponenets Arithmetic Algebra 32· 37 = 3(2 + 7) = 39 am· an = a(m + n)

Simplify each expression # 16-19 To divide nonzero numbers or variables with the same nonzero base, subtract the exponents

Multiply or divide. Write the answer in scientific notation #20-22 Use the associative and commutative properties. Multiply or divide the first factors Add or subtract the exponents of the powers of 10 Write the new first factor in scientific notation Add or subtract the exponents

Simplify each expression #23-28 Any nonzero number a, a0 = 1 #29-30 To raise a power to a power, you multiply the exponents