Building on Multiplication With Fractions Focus Question : How does an area model relate to multiplying fractions? Standards : 6.EE.A.3 & 6.NS.A.1 Do Now.

Slides:



Advertisements
Similar presentations
Sums and Differences of Rational Expressions
Advertisements

10-10 Complex Rational Expressions Standard 13.0 Standard 13.0 One Key Term One Key Term.
Complex fractions.
Adding and Subtracting Rational Expressions:
Fractions. ADDING FRACTIONS  Build each fraction so that the denominators are the same  ADD the numerators  Place the sum of the two numerators on.
10-5 Addition and Subtraction: Unlike Denominators  Standard 13.0: Add and subtract rational expressions.
Section P3 Radicals and Rational Exponents
EXAMPLE 1 Writing Equivalent Fractions. EXAMPLE 1 Writing Equivalent Fractions Write two fractions that are equivalent to. Writing Equivalent Fractions.
COMPARING FRACTIONS Vocabulary  Mixed Fraction: Whole number mixed with a fraction (ex. 2 ½)  Improper Fraction: has a numerator greater than.
Equivalent Rational Expressions Example 1: When we multiply both the numerator and the denominator of a rational number by the same non-zero value, we.
Warm-Up. Quote: He _______ has ______ is ______ ______! ~______~
Objective: To use the Distributive Property of multiplication.
Chapter 6 Polynomial Functions and Inequalities. 6.1 Properties of Exponents Negative Exponents a -n = –Move the base with the negative exponent to the.
A Multiplication Algorithm
9.2 Adding and Subtracting Rational Expressions Least Common Denominator of a polynomial of a polynomial.
10.4 Addition and Subtraction: Like Denominators Goal: to add and subtract rational expressions with like denominators.
Chapter 6 Section 4 Addition and Subtraction of Rational Expressions.
Adding and Subtracting rational expressions Sec: 9.2 Sol: AII.2.
Warm Up Add or subtract –
Simplifying Fractions
Warm up # (-24) =4.) 2.5(-26) = 2-7(-8)(-3) = 5.) -5(9)(-2) = 3.
Mixed Numbers & Improper Fractions
Dear Power point User, This power point will be best viewed as a slideshow. At the top of the page click on slideshow, then click from the beginning.
& dding ubtracting ractions.
Simplifying Radical Expressions Basic multiplication Basic division o Rationalize the denominator.
Chapter 8 – Exponents and Exponential Functions 8.1/8.3 – Multiplication and Division Properties of Exponents.
Addition and Subtraction of Fractions
Equivalent Fractions.
Adding and Subtracting Unlike Fractions Lesson 4-3.
Do Now: Find every fraction with a denominator less than 50 that is equivalent to the given fraction.
Fractions Review. Fractions A number in the form Numerator Denominator Or N D.
1-4 Properties and Mental Math 9/20/11 Warm Up Find each sum or product (24) 4. 7(12) 5. 3(91) 6. 6(15)
Rational Functions. Do Now Factor the following polynomial completely: 1) x 2 – 11x – 26 2) 2x 3 – 4x 2 + 2x 3) 2y 5 – 18y 3.
0-4 Adding and subtracting rational numbers
Measurement Adding and Subtracting Fractions with Different Denominators.
Addition and Subtraction: Unlike Denominators  Mr. Peter Richard Is the Common Denominator needed in order to learn this Lesson!
Simplifying Radical Expressions Objective: Add, subtract, multiply, divide, and simplify radical expressions.
+ Fractions. + Part of a whole + + Numerator How many pieces The number on the top of a fraction.
7 th Grade Math Vocabulary Word, Definition, Model Emery Unit 1.
Operations on Rational Number s Fractions- Adding Fractions with unlike Denominators.
Comparing and Ordering Fractions. Strategy Make sure the denominators are the same. Compare the numerators. If the denominators are not the same, then.
Adding Fractions BY MRS. MULLER. Key Vocabulary  Numerator: The top number of the fraction (the amount out of the whole)  Denominator: The bottom number.
Rational Expressions – Equivalent Forms
11.5 Adding and Subtracting Rational Expressions
Operations on Rational algebraic expression
Adding and Subtracting Rational Expressions
Comparing and Ordering Fractions
0-4/0-5 Operations with Fractions
Warm Up Add or subtract –
Adding and Subtracting Unlike Fractions
Adding and Subtracting Unlike Fractions
Adding and Subtracting Fractions
Equivalent Fractions And Simplest Form 6.NS.4.
Multiplying and Dividing Rational Expressions
Comparing and Ordering Fractions
Dividing Fractions By, Mrs. Muller.
Warm Up Add or subtract –
Simplify: 7
Equivalent Fractions Lesson 3-4.
Subtracting Like and Unlike Fractions
Subtracting Like and Unlike Fractions
Which fraction is the same as ?
Adding fractions with like Denominators
Adding and Subtracting Rational Expressions
0-4/0-5 Operations with Fractions
Dear Power point User, This power point will be best viewed as a slideshow. At the top of the page click on slideshow, then click from the beginning.
Rational numbers Mixed
Subtract unlike rational numbers
Presentation transcript:

Building on Multiplication With Fractions Focus Question : How does an area model relate to multiplying fractions? Standards : 6.EE.A.3 & 6.NS.A.1 Do Now : Let’s Be Rational Page 23 #54 a & b, 55, 56

Do Now Review

umber/session9/part_a/try.html

Can you think of another strategy to use when multiplying fractions?

Let’s Practice

Key Vocabulary Algorithm – A set of rules for performing a procedure. Mathematicians invent algorithms that are useful in many kinds of situations. Some examples of algorithms are the rules for long division or the rules for adding two fractions. Example : To add two fractions, first change them to equivalent fractions with the same denominator. Then add the numerators and put the sum over the common denominator.

Group 1 – page #1-6, page 37 #4 a - d Group 2 – page #1-6, page 37 # 4 a – d, page 39 #17 a – e Group 3 – page #1 – 6, page 37 #4 a – d, page 39 #17 a – e, page 40 #19 – 27. HOMEWORK – PAGE 42 #39 – 42, PAGE 44 # ACE #31/16/14

Building on Multiplication With Fractions Focus Question : How does an area model relate to multiplying fractions? Standards : 6.EE.A.3 & 6.NS.A.1

Do you agree with the statement below? Prove it!!! When you multiply with fractions, the product is less than each of the two fractions?

Use an algorithm for multiplying fractions to determine each product. Then, use the distributive property to multiply the two fractions. ●

Use an algorithm for multiplying fractions to determine each product. Then, use models to multiply the fractions. ●

ACE #41/17/14 Group 1) page 38 #10 a & b, 14 a & b, page 39 #17 & 18 Group 2) page 38 #10 a & b, 14 a & b, page 39 #17 & 18, page 41 #35 a & b Group 3) page 38 #10 a & b, 14 a & b, page 39 #17 & 18, page 41 #35 a & b, page 44 #56 & 57