 The step method generally only covers the prefixes kilo- to milli-.  What happens if you have Mega (10 6 )???????

Slides:

Advertisements

Similar presentations

Requires the use of two conversion factors because there are 2 prefixes in the question: micro(µ) and kilo(k) Convert 6.32 µm to km.

Advertisements

MATH BOOKLET Use the information on the following slides to create your own math booklet that can be used on the math quiz and throughout the year.

The Laws of Exponents Animated floating petals (Difficult)

Multiply and Divide Fractions. Much easier than add & subtract Reciprocal Flip the fraction over If not a fraction, then make it one Multiply Steps –Multiply.

Laws of Exponents. Day 1: Product and Quotient Rules EXP 1.1 I can use the Product and Quotient Rules to simplify algebraic expressions.

Scientific Measurement

Exponents and Scientific Notation

Scientific Notation. Drill 18 9/18/2014 Topic: Scientific Notation Objective: SWBAT Convert large and small numbers to scientific notation Relate the.

Exponents Power base exponent means 3 factors of 5 or 5 x 5 x 5.

Multiplying and Dividing Powers

Chapter 6 Polynomial Functions and Inequalities. 6.1 Properties of Exponents Negative Exponents a -n = –Move the base with the negative exponent to the.

Transparency 8 Click the mouse button or press the Space Bar to display the answers.

Unit 3 Jeopardy Calculations and problem solving..

8-2 Dividing Monomials Objectives Students will be able to: 1)Simplify expressions involving the quotient of monomials 2)Simplify expressions containing.

Laws of Exponents. Review An exponent tells you how many times the base is multiplied by itself. h 5 means h∙ h∙ h∙ h∙ h Any number to the zero power.

Adding & Subtracting Whole Number and Fractions

Metric Measurements and Conversions. Two terms to distinguish: Quantity : what one is actually measuring. Length: distance between points Volume: space.

California Standards AF2.2 Multiply and divide monomials; extend the process of taking powers and extracting roots to monomials when the latter results.

Evaluating Algebraic Expressions 4-4 Multiplying and Dividing Monomials Math humor: Question: what has variables with whole-number exponents and a bunch.

Definitions Add & Subtract Multiply & Divide ExponentsMixed.

Exponents. What number is being multiplied over and over again? How many times is 5 used as a factor?

PROPERTIES OF EXPONENTS

SECTION 1.4 EXPONENTS. PRODUCT OF POWERS When you multiply two factors having the same base, keep the common base and add the exponents.

Multiplying and Dividing Powers with Same Base Alex Drennan.

Signed Rationals. What are signed rationals? Signed rationals are rational numbers with negative and positive signs. To solve signed rational problems:

Algebra 7-1 and 7-2. Monomials DEFINITION: Monomial: a number, variable or the product of a number and 1 or more variables with nonnegative integer exponents.

Bell Ringer Solve. 1. 7x – 1 = 2x + 19

Dimensional Analysis  What happens when you divide a number by itself?  What happens when you divide a unit by itself?  In both cases, you get the.

2.5 and 2.6 Multiplication and Division of Rational #’s.

 Anything to the power of zero is one  4 0 =1  X 0 =1  =?

III. THE METRIC SYSTEM Recall… 2 parts A number and a unit Units = what was measured.

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.

The Order of Operations Consider the expression, x 4 Consider the expression, x 4.

Conversions % Multiply by a special form of 1 Divide 2 by 5

Warm up! Simplify the following 1.Paraphrase the rules for multiplying exponents? 2.What order do the exponents have to be in? 3.x 3 x 7 x x 2 4.3x 3 4x.

Course Outline Math Review Measurement Using Measurements.

Exponent Laws. Laws of Exponents Whenever we have variables which contain exponents with the same bases, we can do mathematical operations with them.

Finding the LCM Rule 6 ‑ 1: To find the lowest common multiple of numbers containing literal numbers: 1. factor each term; 2. determine the maximum number.

Metric Conversions.

Properties of Exponents

Dimensional Analysis.

Adding, Subtracting, Multiplying and Dividing Fractions

Apply Exponent Properties Involving Quotients

So, to simplify an expression using order of operations, you should:

Negative and Zero Exponents

Adding and Subtracting Integers is like …

52 Exponent Base 52 · 53 = 55 If the numerical bases are the same, keep the base and add the exponents.

1000 m = 1 km 100 m = 1 hm 10 m = 1 dam 1 m = 1 m 10 dm = 1 m

Lesson 1.4 Working With Exponents

Multiplying and Dividing Powers

Week August 2015.

The Laws of Exponents.

In this tutorial you will be able to follow along step by step on how to solve basic operations involving fractions.

VOCABULARY ADDING SUBTRACTING MULTIPLYING DIVIDING ORDER OF OPERATIONS

Adding & Subtracting Fractions

Math Jeopardy (Exponents)

The Laws of Exponents.

Exponents and Polynomials

The Laws of Exponents.

The Order of Operations

Division of a Monomial by another Monomial

Scientific Building Blocks

Objective Students will… Solve problems using the laws of exponents.

Apply Exponent Properties Involving Quotients

Metric System Review Notes.

MEASUREMENT Unit Conversions.

Unit Conversions.

Missing values multiplying monomial.

Metric System Seo Physics.

Presentation transcript:

 The step method generally only covers the prefixes kilo- to milli-.  What happens if you have Mega (10 6 )???????

 x m x n = x m+n › x 2 x 3 = x 2+3 = x 5  x m /x n = x m-n › x 6 /x 2 = x 6-2 = x 4  (x m ) n = x mn › (x 2 ) 3 = x 2×3 = x 6  (xy) n = x n y n › (xy) 3 = x 3 y 3

 You must change from the prefix to the base, then to the new prefix.  Example: › 3 mL to DL?  In this problem, you will have to change milliliters to liters to Decaliters.

3 mL10 -3 L1 DL 1mL10 1 L

We have 3 x in the numerator. We have 1 x 10 1 in the denominator. x m /x n = x m-n This exponent rule makes unit conversion very easy! 10 (-3-1) x DL

 Exponent value must be known for each prefix.  To convert subtract exponents from the measurements prefix.

 Converting these units always has two steps: › 1. Change to the base › 2. Change to the new prefix When we change to the base, the second exponent will always be in the denominator! To bring it to the numerator, we move it up. When it is moved up, it changes sign.

 1/n 5 = 1 x (n -5 )  10 3 /10 7 = 10 (3-7) =  To solve these problems, get the value of the prefixes, then subtract them!  The bases are multiplied or divided like always!