Converting Improper Fraction to Mixed Number
Download as PPTX, PDF0 likes313 views
Improper fractions have a numerator that is greater than or equal to the denominator and can be converted to mixed numbers. To do so, divide the numerator by the denominator and write the whole number result with the remainder over the denominator. For example, an improper fraction of 15/4 would convert to a mixed number of 3 7/4 by dividing 15 by 4 to get 3 with a remainder of 3, written with the 3 and remainder over the original denominator.
1 of 9
Download to read offline
Recommended
Decimals guide
Decimals guideSmithnz
油
The document is about decimals and how they represent parts of whole numbers. It explains that decimals have a decimal point separating the whole numbers on the left from the part numbers on the right. It provides examples of what different decimals look like in diagrams and on a number line. It discusses rounding, adding, subtracting, multiplying and dividing decimals.Mixed Numbers To Improper
Mixed Numbers To ImproperBrooke Young
油
Learn how to convert mixed numbers into improper fractions, as well as how to convert improper fractions into mixed numbers!Adding and subtracting fractions
Adding and subtracting fractionsjocrumb
油
Adding and subtracting fractions involves making the bottom numbers the same by finding the lowest common multiple and multiplying the top numbers of each fraction by the same amount. Then the top numbers are either added or subtracted, while keeping the bottom number the same, to obtain the final fraction answer. The document provides steps for adding the fractions 3/4 and 1/3 as an example.Fraction To Decimal
Fraction To DecimalDonna Furrey
油
This document provides instructions for converting decimals to fractions and fractions to decimals. It explains that the place value of the last digit determines the denominator of the fraction. For decimals, the place value is determined by powers of ten. For fractions, the place value determines where the digit goes in the decimal. It also addresses situations where the denominator is not a power of ten, in which case the fraction needs to be divided.Fractions
FractionsJohdener14
油
Fractions represent parts of a whole. The document defines fractions such as halves, thirds, and fourths by showing examples of wholes divided into equal parts. It explains that the numerator represents the number of parts being considered and the denominator represents the total number of equal parts the whole was divided into. Different types of fractions are also defined, including proper fractions where the numerator is less than the denominator, improper fractions where the numerator is greater than the denominator, and mixed numbers that combine a whole number and a fraction.Ratio ppt
Ratio pptMs. Jones
油
The document defines and provides examples of ratios. Key points:
- A ratio compares two quantities and expresses their relationship. Order matters in a ratio (e.g. 2 to 3 is not the same as 3 to 2).
- Ratios can be written in three equivalent forms: a:b, a to b, or as a fraction a/b.
- Equivalent ratios can be formed by simplifying ratios (reducing to lowest terms) or multiplying the original ratio by a number.
- Examples show calculating and writing ratios for various scenarios involving groups of objects.Add Mixed Numbers
Add Mixed NumbersBrooke Young
油
The document provides step-by-step instructions for adding mixed numbers. It begins with a review of key terms like denominator, unlike denominators, and mixed number. It then outlines a 4-step process for adding mixed numbers: 1) Find the least common denominator to make the fractions like, 2) Add the fractions, 3) Add the whole numbers, 4) Simplify the resulting fraction if possible. This is demonstrated through worked examples adding various mixed numbers like 1 3/7 + 3 1/2 and 2 3/5 + 4 6/7.Decimals
DecimalseTutorWorld Corporation
油
In this Topic let's learn about decimals:
The decimal numeral system is the standard system for denoting integer and non-integer numbers. It is the extension to non-integer numbers of the HinduArabic numeral system. The way of denoting numbers in the decimal system is often referred to as decimal notation.Decimals Add and Subtract
Decimals Add and SubtractJackson Area Career Center
油
1. This document provides a lesson on adding and subtracting decimals. It emphasizes lining up the decimals and notes that adding and subtracting decimals follows the same process as whole numbers.
2. Examples are provided that demonstrate adding decimals by lining them up under each other with the decimals in the same column before adding. Adding zeros as placeholders is explained to help line up the decimals.
3. Subtracting decimals is demonstrated with examples of lining up the numbers with the larger number on top and subtracting left to right, borrowing as needed from the left.Order Of Operations
Order Of Operationsmmeddin
油
The document discusses order of operations, which is the order in which mathematical operations should be performed in a problem containing multiple operations. The standard order is: 1) operations within parentheses, 2) exponents, 3) multiplication and division from left to right, 4) addition and subtraction from left to right. It provides examples of solving problems using the proper order of operations and asks readers to try solving sample problems on their own.Simplifying Fractions
Simplifying Fractionsdalow65
油
This document provides instructions on how to simplify fractions by dividing the numerator and denominator by the largest number that divides both. It includes examples of simplifying fractions through division and with a calculator. Key rules are explained, such as using the largest number that divides both the numerator and denominator to get the fraction into its lowest terms. Practice questions are provided to reinforce these concepts.Adding And Subtracting Fractions
Adding And Subtracting Fractionsnhokanson
油
The document discusses adding and subtracting fractions with like denominators. It provides steps for adding and subtracting numerators while keeping the denominators the same. Examples are shown of adding and subtracting fractions with like denominators. Additional practice problems are presented for the reader to work through.Adding and Subtracting Fractions
Adding and Subtracting Fractionsalphamaths
油
The document discusses adding and subtracting simple fractions and harder fractions. It explains that when adding or subtracting fractions, they must have the same denominator. It provides examples such as 3/5 + 1/5 = 4/5 and 7/8 - 3/8 = 4/8. For harder fractions with different denominators, the document explains that we can find equivalent fractions with a common denominator to add them.Multiplying and dividing decimals
Multiplying and dividing decimalsRicha Mittal
油
This document provides instructions for multiplying, dividing, and converting between decimals and fractions. It explains the basic steps:
1) Count the decimal places and line up the numbers accordingly.
2) Ignore the decimal point and multiply or divide the numbers as whole numbers.
3) Place the decimal point by counting places left or right from the original decimal.
Several examples are worked through, such as multiplying 5.8 x 7 and dividing 21.086 by 3. Then readers are prompted to try problems themselves, like dividing 0.4 by 0.0025.Types Of Fractions.pptx
Types Of Fractions.pptxHaneenDiaa
油
This document outlines 4 types of fractions: 1) proper fractions which have a numerator smaller than the denominator and represent less than one, 2) improper fractions which have a numerator larger than the denominator and represent more than one, 3) mixed fractions which are a whole number added to a proper fraction, and 4) like and unlike fractions where like fractions have the same denominator and unlike fractions have different denominators.Factors & multiples
Factors & multiplesEnoch Ng
油
The document discusses factors and multiples of numbers. It defines factors as the numbers that multiply together to get a product. It provides examples of finding all the factors of several numbers by trying all combinations of multiplying smaller numbers. It then defines multiples as the results of multiplying a number by the counting numbers 1, 2, 3, etc. It gives examples of listing the multiples of 4. Finally, it briefly introduces prime and composite numbers, with prime numbers only having two factors and composite having more.Comparing Fractions
Comparing Fractionsitutor
油
This document discusses different methods for comparing fractions, including:
1) Comparing fractions with the same denominator by looking at the numerators
2) Making the denominators the same by finding the least common multiple before comparing
3) Comparing fractions by multiplying the numerators and denominators
4) Converting fractions to decimals and comparing the decimal forms
The key steps are to simplify the fractions to have a common denominator or convert to decimals before determining which fraction is greater.Conversion of fraction, decimal and percentage
Conversion of fraction, decimal and percentagejaeyalpogi
油
This document provides instructions for converting between decimals, fractions, and percentages. It explains that fractions are made up of a numerator and denominator separated by a division symbol. To convert a fraction to a decimal, divide the numerator by the denominator. To convert a fraction to a percentage, divide the numerator by the denominator and multiply by 100, or move the decimal point two places to the right and add %. Converting between decimals and percentages involves multiplying or dividing by 100 and moving the decimal point two places in the opposite direction.Factors and Common Factors
Factors and Common FactorsJohdener14
油
This document defines and provides examples of factors, factor pairs, common factors, and some key points about factors. It can be summarized as:
Factors are numbers that are multiplied together to get a product. For example, the factors of 8 are 1, 2, 4, 8. Factor pairs are combinations of two factors whose product is the given number, like 14 and 2 for 28. Common factors are factors shared between multiple numbers, such as 1, 2, 4, and 8 for the numbers 8, 16, and 24. The document also notes that every factor must be an exact divisor and less than or equal to the given number.Fractions
Fractionsitutor
油
Fractions represent parts of a whole. They are made up of a numerator above a denominator, where the numerator indicates the number of equal parts being considered and the denominator indicates the total number of equal parts the whole was divided into. There are three main types of fractions: proper fractions where the numerator is smaller than the denominator, improper fractions where the numerator is larger, and mixed numbers which are a whole number and a fraction combined. Fractions are used to represent parts of measuring tools like rulers and cups as well as in other mathematical concepts.Multiply Decimals
Multiply DecimalsBrooke Young
油
1. This document provides step-by-step instructions for multiplying decimals.
2. It explains that when multiplying decimals and whole numbers, you don't need to worry about decimal placement until the end.
3. The steps show working through multiplying 1.2 x 5.3, including multiplying each digit and carrying numbers to get the final answer of 6.36.Division of decimals
Division of decimalsgilbertespinosa2
油
Dividing decimals involves the following steps:
1. When dividing a decimal by a whole number, place the decimal point in the quotient above the decimal point in the dividend. Divide as usual.
2. When dividing one decimal by another, move the decimal point in the divisor right until the end of its digits and move the decimal point in the dividend the same number of places.
3. Terminating decimals stop at a certain digit. Repeating decimals have a repeating digit or group of digits that is usually denoted with a bar.one step equations 
one step equations Orlando Calderon
油
The document discusses solving one-step equations. It explains that an equation shows two quantities as equal and any operation on one side must be done to the other. To solve one-step equations, you identify the variable, operation on the variable, and the inverse operation. It provides examples of solving equations by addition, subtraction, multiplication, and division.Greatest Common Factor
Greatest Common Factormmeddin
油
The greatest common factor (GCF) is the largest number that divides both numbers. There are two methods to find the GCF: listing the factors of each number, where the GCF is the largest shared factor, or using a ladder method where you divide both numbers by their common prime factors until only one number remains. The document provides examples of finding the GCF of 18 and 30 by listing factors, and of 27 and 36 using the ladder method.Intoduction to fractions
Intoduction to fractionsangelwatler
油
This document introduces fractions, including their key parts and types. It explains that fractions represent a part of a whole, with the numerator representing the parts and the denominator representing the whole. The three types of fractions are proper fractions, improper fractions, and mixed numbers. Examples are provided to demonstrate how to interpret a fraction in terms of parts of a whole, such as pieces of a pie or cake.Multiplying and dividing fractions
Multiplying and dividing fractionsjocrumb
油
To multiply fractions, multiply the top numbers together and the bottom numbers together, cancelling common factors if possible. To divide fractions, flip the second fraction upside down, change the division sign to multiplication, and then multiply the tops and bottoms together. The document provides instructions for multiplying and dividing fractions by explaining the rules to multiply the numerators and denominators, and to flip the second fraction when dividing.Adding Fractions
Adding FractionsNorm Frankenberger
油
This document provides instruction on adding fractions with different denominators. It begins by explaining why understanding fractions is important for success in algebra and beyond. It then defines the key parts of a fraction and establishes the important rule that fractions can only be added if they have a common denominator. The document demonstrates how to find the lowest common denominator and convert fractions to equivalent forms with the common denominator in order to add them. It emphasizes that equivalent fractions allow fractions to retain their original value even when the denominator changes.PEMDAS - The Proper Order of Mathematical Operations
PEMDAS - The Proper Order of Mathematical OperationsMark (Mong) Montances
油
The document discusses the proper order of mathematical operations known as PEMDAS. It covers absolute values, addition and subtraction of signed numbers, multiplication and division of signed numbers, and the order of operations using PEMDAS. Examples are provided to illustrate how to use PEMDAS to simplify expressions involving multiple operations. Exercises with answers are included to help readers practice applying these concepts.Grade 9 Maths - Fractions 1
Grade 9 Maths - Fractions 1Nathan Dennis
油
This document provides a review of fractions for grade 9 math students. It covers the basics of fractions including what fractions are, the parts of a fraction, different types of fractions, simplifying fractions, converting between improper and mixed numbers, comparing fractions, and example worksheet questions. Students are instructed to complete exercises in their math books covering these fraction topics.Understanding fractions quiz review
Understanding fractions quiz reviewhaigles
油
The document provides an overview of the topics covered in an upcoming fractions quiz, including: equivalent fractions, simplest form, improper fractions, mixed numbers, converting decimals to fractions and vice versa, comparing fractions, and ordering fractions. Examples are given for each topic to illustrate the concepts and skills being assessed. Students are advised to study their notes, past homework, and use online practice games to prepare for the test.More Related Content
What's hot (20)
Decimals Add and Subtract
Decimals Add and SubtractJackson Area Career Center
油
1. This document provides a lesson on adding and subtracting decimals. It emphasizes lining up the decimals and notes that adding and subtracting decimals follows the same process as whole numbers.
2. Examples are provided that demonstrate adding decimals by lining them up under each other with the decimals in the same column before adding. Adding zeros as placeholders is explained to help line up the decimals.
3. Subtracting decimals is demonstrated with examples of lining up the numbers with the larger number on top and subtracting left to right, borrowing as needed from the left.Order Of Operations
Order Of Operationsmmeddin
油
The document discusses order of operations, which is the order in which mathematical operations should be performed in a problem containing multiple operations. The standard order is: 1) operations within parentheses, 2) exponents, 3) multiplication and division from left to right, 4) addition and subtraction from left to right. It provides examples of solving problems using the proper order of operations and asks readers to try solving sample problems on their own.Simplifying Fractions
Simplifying Fractionsdalow65
油
This document provides instructions on how to simplify fractions by dividing the numerator and denominator by the largest number that divides both. It includes examples of simplifying fractions through division and with a calculator. Key rules are explained, such as using the largest number that divides both the numerator and denominator to get the fraction into its lowest terms. Practice questions are provided to reinforce these concepts.Adding And Subtracting Fractions
Adding And Subtracting Fractionsnhokanson
油
The document discusses adding and subtracting fractions with like denominators. It provides steps for adding and subtracting numerators while keeping the denominators the same. Examples are shown of adding and subtracting fractions with like denominators. Additional practice problems are presented for the reader to work through.Adding and Subtracting Fractions
Adding and Subtracting Fractionsalphamaths
油
The document discusses adding and subtracting simple fractions and harder fractions. It explains that when adding or subtracting fractions, they must have the same denominator. It provides examples such as 3/5 + 1/5 = 4/5 and 7/8 - 3/8 = 4/8. For harder fractions with different denominators, the document explains that we can find equivalent fractions with a common denominator to add them.Multiplying and dividing decimals
Multiplying and dividing decimalsRicha Mittal
油
This document provides instructions for multiplying, dividing, and converting between decimals and fractions. It explains the basic steps:
1) Count the decimal places and line up the numbers accordingly.
2) Ignore the decimal point and multiply or divide the numbers as whole numbers.
3) Place the decimal point by counting places left or right from the original decimal.
Several examples are worked through, such as multiplying 5.8 x 7 and dividing 21.086 by 3. Then readers are prompted to try problems themselves, like dividing 0.4 by 0.0025.Types Of Fractions.pptx
Types Of Fractions.pptxHaneenDiaa
油
This document outlines 4 types of fractions: 1) proper fractions which have a numerator smaller than the denominator and represent less than one, 2) improper fractions which have a numerator larger than the denominator and represent more than one, 3) mixed fractions which are a whole number added to a proper fraction, and 4) like and unlike fractions where like fractions have the same denominator and unlike fractions have different denominators.Factors & multiples
Factors & multiplesEnoch Ng
油
The document discusses factors and multiples of numbers. It defines factors as the numbers that multiply together to get a product. It provides examples of finding all the factors of several numbers by trying all combinations of multiplying smaller numbers. It then defines multiples as the results of multiplying a number by the counting numbers 1, 2, 3, etc. It gives examples of listing the multiples of 4. Finally, it briefly introduces prime and composite numbers, with prime numbers only having two factors and composite having more.Comparing Fractions
Comparing Fractionsitutor
油
This document discusses different methods for comparing fractions, including:
1) Comparing fractions with the same denominator by looking at the numerators
2) Making the denominators the same by finding the least common multiple before comparing
3) Comparing fractions by multiplying the numerators and denominators
4) Converting fractions to decimals and comparing the decimal forms
The key steps are to simplify the fractions to have a common denominator or convert to decimals before determining which fraction is greater.Conversion of fraction, decimal and percentage
Conversion of fraction, decimal and percentagejaeyalpogi
油
This document provides instructions for converting between decimals, fractions, and percentages. It explains that fractions are made up of a numerator and denominator separated by a division symbol. To convert a fraction to a decimal, divide the numerator by the denominator. To convert a fraction to a percentage, divide the numerator by the denominator and multiply by 100, or move the decimal point two places to the right and add %. Converting between decimals and percentages involves multiplying or dividing by 100 and moving the decimal point two places in the opposite direction.Factors and Common Factors
Factors and Common FactorsJohdener14
油
This document defines and provides examples of factors, factor pairs, common factors, and some key points about factors. It can be summarized as:
Factors are numbers that are multiplied together to get a product. For example, the factors of 8 are 1, 2, 4, 8. Factor pairs are combinations of two factors whose product is the given number, like 14 and 2 for 28. Common factors are factors shared between multiple numbers, such as 1, 2, 4, and 8 for the numbers 8, 16, and 24. The document also notes that every factor must be an exact divisor and less than or equal to the given number.Fractions
Fractionsitutor
油
Fractions represent parts of a whole. They are made up of a numerator above a denominator, where the numerator indicates the number of equal parts being considered and the denominator indicates the total number of equal parts the whole was divided into. There are three main types of fractions: proper fractions where the numerator is smaller than the denominator, improper fractions where the numerator is larger, and mixed numbers which are a whole number and a fraction combined. Fractions are used to represent parts of measuring tools like rulers and cups as well as in other mathematical concepts.Multiply Decimals
Multiply DecimalsBrooke Young
油
1. This document provides step-by-step instructions for multiplying decimals.
2. It explains that when multiplying decimals and whole numbers, you don't need to worry about decimal placement until the end.
3. The steps show working through multiplying 1.2 x 5.3, including multiplying each digit and carrying numbers to get the final answer of 6.36.Division of decimals
Division of decimalsgilbertespinosa2
油
Dividing decimals involves the following steps:
1. When dividing a decimal by a whole number, place the decimal point in the quotient above the decimal point in the dividend. Divide as usual.
2. When dividing one decimal by another, move the decimal point in the divisor right until the end of its digits and move the decimal point in the dividend the same number of places.
3. Terminating decimals stop at a certain digit. Repeating decimals have a repeating digit or group of digits that is usually denoted with a bar.one step equations
one step equations Orlando Calderon
油
The document discusses solving one-step equations. It explains that an equation shows two quantities as equal and any operation on one side must be done to the other. To solve one-step equations, you identify the variable, operation on the variable, and the inverse operation. It provides examples of solving equations by addition, subtraction, multiplication, and division.Greatest Common Factor
Greatest Common Factormmeddin
油
The greatest common factor (GCF) is the largest number that divides both numbers. There are two methods to find the GCF: listing the factors of each number, where the GCF is the largest shared factor, or using a ladder method where you divide both numbers by their common prime factors until only one number remains. The document provides examples of finding the GCF of 18 and 30 by listing factors, and of 27 and 36 using the ladder method.Intoduction to fractions
Intoduction to fractionsangelwatler
油
This document introduces fractions, including their key parts and types. It explains that fractions represent a part of a whole, with the numerator representing the parts and the denominator representing the whole. The three types of fractions are proper fractions, improper fractions, and mixed numbers. Examples are provided to demonstrate how to interpret a fraction in terms of parts of a whole, such as pieces of a pie or cake.Multiplying and dividing fractions
Multiplying and dividing fractionsjocrumb
油
To multiply fractions, multiply the top numbers together and the bottom numbers together, cancelling common factors if possible. To divide fractions, flip the second fraction upside down, change the division sign to multiplication, and then multiply the tops and bottoms together. The document provides instructions for multiplying and dividing fractions by explaining the rules to multiply the numerators and denominators, and to flip the second fraction when dividing.Adding Fractions
Adding FractionsNorm Frankenberger
油
This document provides instruction on adding fractions with different denominators. It begins by explaining why understanding fractions is important for success in algebra and beyond. It then defines the key parts of a fraction and establishes the important rule that fractions can only be added if they have a common denominator. The document demonstrates how to find the lowest common denominator and convert fractions to equivalent forms with the common denominator in order to add them. It emphasizes that equivalent fractions allow fractions to retain their original value even when the denominator changes.PEMDAS - The Proper Order of Mathematical Operations
PEMDAS - The Proper Order of Mathematical OperationsMark (Mong) Montances
油
The document discusses the proper order of mathematical operations known as PEMDAS. It covers absolute values, addition and subtraction of signed numbers, multiplication and division of signed numbers, and the order of operations using PEMDAS. Examples are provided to illustrate how to use PEMDAS to simplify expressions involving multiple operations. Exercises with answers are included to help readers practice applying these concepts.Similar to Converting Improper Fraction to Mixed Number (20)
Grade 9 Maths - Fractions 1
Grade 9 Maths - Fractions 1Nathan Dennis
油
This document provides a review of fractions for grade 9 math students. It covers the basics of fractions including what fractions are, the parts of a fraction, different types of fractions, simplifying fractions, converting between improper and mixed numbers, comparing fractions, and example worksheet questions. Students are instructed to complete exercises in their math books covering these fraction topics.Understanding fractions quiz review
Understanding fractions quiz reviewhaigles
油
The document provides an overview of the topics covered in an upcoming fractions quiz, including: equivalent fractions, simplest form, improper fractions, mixed numbers, converting decimals to fractions and vice versa, comparing fractions, and ordering fractions. Examples are given for each topic to illustrate the concepts and skills being assessed. Students are advised to study their notes, past homework, and use online practice games to prepare for the test.Rational numbers
Rational numbersKelly Scallion
油
Rational numbers can be defined as any number that can be made by dividing one integer by another. This includes positive and negative numbers, whole numbers, fractions, and decimals.
To add or subtract fractions, they must first be converted to have a common denominator. This is done by finding the least common multiple of the denominators and using it as the new common denominator.
Multiplying and dividing fractions follows simple rules: for multiplication, multiply the numerators and multiply the denominators; for division, keep the first fraction the same, change the division symbol to multiplication, and flip the second fraction.add sub fractions.pptx
add sub fractions.pptxGianaIbaez
油
This document provides information on various fraction concepts and operations including:
1) Adding similar fractions by adding the numerators and copying the denominators.
2) Multiplying fractions by multiplying the numerators and denominators.
3) Dividing fractions by changing the second fraction to its reciprocal and multiplying.
4) Performing operations on decimals by aligning the decimal points and applying the same rules as whole numbers.Fractions
FractionsSnehal Bhargava
油
This document provides an overview of fractions including: examples of proper and improper fractions and mixed fractions; equivalent fractions; adding, subtracting, multiplying, and dividing fractions; comparing fractions; and how the numerator and denominator affect the size of a fraction. It explains key fraction concepts and mathematical operations involving fractions through examples.FS Maths Level 2 March 13, 2023 (Fractions-1).2
FS Maths Level 2 March 13, 2023 (Fractions-1).2LeadAcademy3
油
The document provides information about a math tutorial covering fractions. It discusses simplifying, adding, subtracting, multiplying, and dividing fractions. It also covers converting between improper and mixed fractions, finding equivalent fractions, estimating fractions by rounding, and writing quantities as fractions of other amounts. The tutorial includes starter problems on decimals and worksheets for students to practice fraction skills.FS Maths Level 2 March 13, 2023 (Fractions-1).2
FS Maths Level 2 March 13, 2023 (Fractions-1).2LeadAcademy3
油
The document provides information about a math tutorial covering fractions. It discusses simplifying, adding, subtracting, multiplying, and dividing fractions. It also covers converting between improper and mixed fractions, finding equivalent fractions, estimating fractions by rounding, and writing quantities as fractions of other amounts. The tutorial includes starter problems on decimals and worksheets for students to practice fraction skills.Fractions (addition, subtraction, rounding, fraction of amounts).pptx
Fractions (addition, subtraction, rounding, fraction of amounts).pptxMdImran691
油
The document provides information about a math tutorial covering fractions. It discusses simplifying, adding, subtracting, multiplying, and dividing fractions. It also covers converting between improper and mixed fractions, finding equivalent fractions, estimating fractions by rounding, and writing quantities as fractions of other amounts. The tutorial includes starter problems on decimals and worksheets for students to practice fraction skills.Mult div frac_nt2
Mult div frac_nt2EventMatrixIinc
油
Rational numbers include fractions, integers, and decimals. To multiply rational numbers, multiply the numerators and denominators. Dividing rational numbers is done by changing the division to multiplication and taking the reciprocal of the second number. Rational numbers can be simplified before or after multiplication and division.Mult Div Frac Nt2
Mult Div Frac Nt2Christa Togans
油
Rational numbers include fractions, integers, and decimals. To multiply rational numbers, multiply the numerators and denominators. Dividing rational numbers is done by changing the division to multiplication and taking the reciprocal of the second number. Both multiplication and division of rational numbers do not require a common denominator.Section 2.3 2.4 mult div rational (algebra)
Section 2.3 2.4 mult div rational (algebra)Algebra / Mathematics
油
Rational numbers include fractions, integers, whole numbers, and numbers that can be written as fractions. To multiply fractions, multiply the numerators and denominators. To divide fractions, change the division to multiplication and take the reciprocal of the second fraction. Examples are provided for multiplying and dividing fractions and mixed numbers.Kungfu math p4 slide7 (improper fractions)pdf
Kungfu math p4 slide7 (improper fractions)pdfkungfumath
油
This document discusses mixed numbers and improper fractions. It defines proper, improper, and mixed fractions. It provides examples of converting between improper and mixed fractions by multiplying or dividing the whole number by the denominator and writing any remainder over the denominator. Steps are given for converting mixed fractions to improper fractions by multiplying the whole number by the denominator and adding to the numerator, and for converting improper fractions to mixed fractions by dividing the numerator by the denominator.Fractions
Fractionsmstf mstf
油
A fraction represents a part of a whole or group. It consists of a numerator above a fraction bar and a denominator below. The numerator indicates the number of parts being considered and the denominator indicates the total number of parts. A proper fraction has a numerator less than the denominator, while an improper fraction has a numerator greater than or equal to the denominator. A mixed number is a whole number plus a proper fraction. Fractions can be represented on a number line and equivalent fractions have the same value, even if their numerators and denominators are different.Fractions
Fractionsmstf mstf
油
A fraction represents a part of a whole or group. It consists of a numerator above a fraction bar and a denominator below. The numerator indicates the number of parts being considered and the denominator indicates the total number of parts. A proper fraction has a numerator less than the denominator, while an improper fraction has a numerator greater than or equal to the denominator. A mixed number is a whole number plus a proper fraction. Fractions can be represented on a number line and equivalent fractions have the same value, even if their numerators and denominators are different.Fraction Overview
Fraction OverviewMid Michigan Community College
油
This document provides an overview of fractions, including defining fractions, equivalent fractions, converting between improper fractions and mixed numbers, finding common denominators, and performing operations such as addition, subtraction, multiplication, and division of fractions. It emphasizes that understanding fractions is important for success in algebra and higher mathematics. Additional resources are available for further practice with fractions.Dividing fractions and Mixed numbers!
Dividing fractions and Mixed numbers!abechara74
油
Fraction division is the opposite of fraction multiplication. To divide fractions, invert the second fraction and multiply. The steps are to change any whole numbers or mixed numbers to improper fractions, invert the divisor fraction, and multiply the numerators and denominators. Division is not commutative like multiplication, so the order of the fractions matters in word problems involving splitting, sharing, or grouping items.11:00 ABE Math 4/18
11:00 ABE Math 4/18Clark College ABE/GED Math
油
The document discusses key concepts for fractions including changing improper fractions to mixed numbers and vice versa, equivalent fractions through reducing and raising to higher terms, and comparing fractions by finding a common denominator. It provides examples for how to change fractions between improper and mixed number form, reduce fractions, raise fractions to higher terms, and compare fractions.Fraction Talking Power Point
Fraction Talking Power Pointktaylor26
油
This document explains how to change improper fractions to mixed fractions. An improper fraction has a numerator larger than or equal to the denominator, while a mixed fraction is a whole number and proper fraction combined. To change an improper fraction to a mixed fraction, divide the numerator by the denominator. The number of times the denominator divides into the numerator becomes the whole number part, and the remainder is the numerator of the fractional part over the original denominator. Examples are provided to demonstrate this process.Fraction Talking Power Point 1
Fraction Talking Power Point 1ktaylor26
油
This document explains how to change improper fractions to mixed fractions. An improper fraction has a numerator larger than or equal to the denominator, while a mixed fraction is a whole number and proper fraction combined. To change an improper fraction to a mixed fraction, divide the numerator by the denominator. The number of times the denominator divides into the numerator becomes the whole number part, and the remainder is the numerator of the fractional part over the original denominator. Examples are provided to demonstrate this process.Mult div frac_nt2
Mult div frac_nt203Patrick03
油
- To multiply fractions, multiply the numerators together and the denominators together. Simplify if possible.
- When multiplying mixed numbers, first convert them to improper fractions before multiplying.
- The signs of the factors determine the sign of the product: positive x positive = positive; negative x negative = positive; positive x negative = negative.More from Elaine Margaret Badajos (9)
Most Commonly Confused Words Part 2
Most Commonly Confused Words Part 2Elaine Margaret Badajos
油
More commonly confused words : its meaning and example.Words to Use Instead of "Very"
Words to Use Instead of "Very"Elaine Margaret Badajos
油
This document provides alternative words that can be used instead of "very" to describe a state or quality in a more vivid or impactful way. Some examples include using "furious" instead of "very angry", "gorgeous" instead of "very beautiful", and "quick" instead of "very fast". The alternatives given are generally more intense or colorful descriptors than simply using "very".Commonly Confused Words
Commonly Confused WordsElaine Margaret Badajos
油
Sometimes people misunderstand or confused on some words that have the same pronunciation. Here are some words that are commonly confusing!How the Earth moves
How the Earth movesElaine Margaret Badajos
油
The document discusses the revolution and rotation of the Earth. Revolution is the Earth making a trip around the sun each year, while rotation is the Earth turning completely around each day on its axis. Due to rotation, one half of Earth faces the sun and is light while the other half faces away and is dark.Helen keller
Helen kellerElaine Margaret Badajos
油
Helen Keller was born deaf and blind in 1880 in Alabama. At age 19 months, she became ill and lost her sight and hearing. In 1887, Anne Sullivan became her teacher and helped Keller learn to communicate through finger spelling and sign language. Keller went on to graduate from Radcliffe College and authored several books, advocating for the blind and disabled. She received numerous honors for her work before passing away in 1968.George mueller
George muellerElaine Margaret Badajos
油
George M端ller was born in Prussia in 1805 and had a troubled childhood, stealing and drinking. After attending a prayer meeting and seeing someone on their knees praying, he committed his life to God. He stopped his sinful behaviors and became a preacher. Later, he founded orphanages in Bristol, England, praying to God to provide for the children's needs each day without telling others the needs. Over 10,000 children lived in the orphanages over the years, with all their needs met through prayer and faith in God. M端ller read the Bible completely over 200 times and relied on prayer and Scripture for strength and guidance throughout his life.Braille
BrailleElaine Margaret Badajos
油
Braille is a system of raised dots that can be read by touch, allowing blind and visually impaired people to read and write. It was invented in 1824 by Louis Braille, who was blinded at a young age, as an improvement on a previous military code developed by Charles Barbier. Braille condensed Barbier's 12-dot system into a 6-dot "cell" that could represent letters, numbers, and punctuation through different dot patterns. While initially slow to be adopted, Braille has since been embraced worldwide as a means of literacy for the blind and a universal braille code has been established.Homonyms
HomonymsElaine Margaret Badajos
油
Homonyms are words that are both spelled and pronounced the same as each other, yet have different meanings.
Homophone
HomophoneElaine Margaret Badajos
油
Homophone is a word that is pronounced the same (to varying extent) as another word but differs in meaning. A homophone may also differ in spelling.Recently uploaded (20)
Rass MELAI : an Internet MELA Quiz Finals - El Dorado 2025
Rass MELAI : an Internet MELA Quiz Finals - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
Finals of Rass MELAI : a Music, Entertainment, Literature, Arts and Internet Culture Quiz organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025. Lesson Plan M1 2024 Lesson Plan M1 2024 Lesson Plan M1 2024 Lesson Plan M1...
Lesson Plan M1 2024 Lesson Plan M1 2024 Lesson Plan M1 2024 Lesson Plan M1...pinkdvil200
油
Lesson Plan M1 2024 Lesson Plan M1 2024 Lesson Plan M1 2024 Useful environment methods in Odoo 18 - Odoo 際際滷s
Useful environment methods in Odoo 18 - Odoo 際際滷sCeline George
油
In this slide well discuss on the useful environment methods in Odoo 18. In Odoo 18, environment methods play a crucial role in simplifying model interactions and enhancing data processing within the ORM framework.
SOCIAL CHANGE(a change in the institutional and normative structure of societ...
SOCIAL CHANGE(a change in the institutional and normative structure of societ...DrNidhiAgarwal
油
This PPT is showing the effect of social changes in human life and it is very understandable to the students with easy language.in this contents are Itroduction, definition,Factors affecting social changes ,Main technological factors, Social change and stress , what is eustress and how social changes give impact of the human's life.Mate, a short story by Kate Grenvile.pptx
Mate, a short story by Kate Grenvile.pptxLiny Jenifer
油
A powerpoint presentation on the short story Mate by Kate Greenville. This presentation provides information on Kate Greenville, a character list, plot summary and critical analysis of the short story.A PPT Presentation on The Princess and the God: A tale of ancient India by A...
A PPT Presentation on The Princess and the God: A tale of ancient India by A...Beena E S
油
A PPT Presentation on The Princess and the God: A tale of ancient India by Aaron Shepard
Principle and Practices of Animal Breeding || Boby Basnet
Principle and Practices of Animal Breeding || Boby BasnetBoby Basnet
油
Principle and Practices of Animal Breeding Full Note
|| Assistant Professor Boby Basnet ||IAAS || AFU || PU || FUPOWERPOINT-PRESENTATION_DM-NO.017-S.2025.pptx
POWERPOINT-PRESENTATION_DM-NO.017-S.2025.pptxMarilenQuintoSimbula
油
Rubric level Summary for Teacher 1 to 3, Proficient Teacher. Guide in assessing MOV presented.FESTIVAL: SINULOG & THINGYAN-LESSON 4.pptx
FESTIVAL: SINULOG & THINGYAN-LESSON 4.pptxDanmarieMuli1
油
Sinulog Festival of Cebu City, and Thingyan Festival of Myanmar.APM People Interest Network Conference - Oliver Randall & David Bovis - Own Y...
APM People Interest Network Conference - Oliver Randall & David Bovis - Own Y...Association for Project Management
油
APM People Interest Network Conference 2025
- Autonomy, Teams and Tension
- Oliver Randall & David Bovis
- Own Your Autonomy
Oliver Randall
Consultant, Tribe365
Oliver is a career project professional since 2011 and started volunteering with APM in 2016 and has since chaired the People Interest Network and the North East Regional Network. Oliver has been consulting in culture, leadership and behaviours since 2019 and co-developed HPTM速an off the shelf high performance framework for teams and organisations and is currently working with SAS (Stellenbosch Academy for Sport) developing the culture, leadership and behaviours framework for future elite sportspeople whilst also holding down work as a project manager in the NHS at North Tees and Hartlepool Foundation Trust.
David Bovis
Consultant, Duxinaroe
A Leadership and Culture Change expert, David is the originator of BTFA and The Dux Model.
With a Masters in Applied Neuroscience from the Institute of Organisational Neuroscience, he is widely regarded as the Go-To expert in the field, recognised as an inspiring keynote speaker and change strategist.
He has an industrial engineering background, majoring in TPS / Lean. David worked his way up from his apprenticeship to earn his seat at the C-suite table. His career spans several industries, including Automotive, Aerospace, Defence, Space, Heavy Industries and Elec-Mech / polymer contract manufacture.
Published in Londons Evening Standard quarterly business supplement, James Caans Your business Magazine, Quality World, the Lean Management Journal and Cambridge Universities PMA, he works as comfortably with leaders from FTSE and Fortune 100 companies as he does owner-managers in SMEs. He is passionate about helping leaders understand the neurological root cause of a high-performance culture and sustainable change, in business.
Session | Own Your Autonomy The Importance of Autonomy in Project Management
#OwnYourAutonomy is aiming to be a global APM initiative to position everyone to take a more conscious role in their decision making process leading to increased outcomes for everyone and contribute to a world in which all projects succeed.
We want everyone to join the journey.
#OwnYourAutonomy is the culmination of 3 years of collaborative exploration within the Leadership Focus Group which is part of the APM People Interest Network. The work has been pulled together using the 5 HPTM速 Systems and the BTFA neuroscience leadership programme.
https://www.linkedin.com/showcase/apm-people-network/about/Adventure Activities Final By H R Gohil Sir
Adventure Activities Final By H R Gohil SirGUJARATCOMMERCECOLLE
油
Adventure Activities Final By H R Gohil SirResearch & Research Methods: Basic Concepts and Types.pptx
Research & Research Methods: Basic Concepts and Types.pptxDr. Sarita Anand
油
This ppt has been made for the students pursuing PG in social science and humanities like M.Ed., M.A. (Education), Ph.D. Scholars. It will be also beneficial for the teachers and other faculty members interested in research and teaching research concepts.Essentials of a Good PMO, presented by Aalok Sonawala
Essentials of a Good PMO, presented by Aalok SonawalaAssociation for Project Management
油
APM event hosted by the South Wales and West of England Network (SWWE Network)
Speaker: Aalok Sonawala
The SWWE Regional Network were very pleased to welcome Aalok Sonawala, Head of PMO, National Programmes, Rider Levett Bucknall on 26 February, to BAWA for our first face to face event of 2025. Aalok is a member of APMs Thames Valley Regional Network and also speaks to members of APMs PMO Interest Network, which aims to facilitate collaboration and learning, offer unbiased advice and guidance.
Tonight, Aalok planned to discuss the importance of a PMO within project-based organisations, the different types of PMO and their key elements, PMO governance and centres of excellence.
PMOs within an organisation can be centralised, hub and spoke with a central PMO with satellite PMOs globally, or embedded within projects. The appropriate structure will be determined by the specific business needs of the organisation. The PMO sits above PM delivery and the supply chain delivery teams.
For further information about the event please click here.Rass MELAI : an Internet MELA Quiz Prelims - El Dorado 2025
Rass MELAI : an Internet MELA Quiz Prelims - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
Prelims of Rass MELAI : a Music, Entertainment, Literature, Arts and Internet Culture Quiz organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025. Kaun TALHA quiz Prelims - El Dorado 2025
Kaun TALHA quiz Prelims - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
Prelims of Kaun TALHA : a Travel, Architecture, Lifestyle, Heritage and Activism quiz, organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025. QuickBooks Desktop to QuickBooks Online How to Make the Move
QuickBooks Desktop to QuickBooks Online How to Make the MoveTechSoup
油
If you use QuickBooks Desktop and are stressing about moving to QuickBooks Online, in this webinar, get your questions answered and learn tips and tricks to make the process easier for you.
Key Questions:
* When is the best time to make the shift to QuickBooks Online?
* Will my current version of QuickBooks Desktop stop working?
* I have a really old version of QuickBooks. What should I do?
* I run my payroll in QuickBooks Desktop now. How is that affected?
*Does it bring over all my historical data? Are there things that don't come over?
* What are the main differences between QuickBooks Desktop and QuickBooks Online?
* And moreHow to Setup WhatsApp in Odoo 17 - Odoo 際際滷s
How to Setup WhatsApp in Odoo 17 - Odoo 際際滷sCeline George
油
Integrate WhatsApp into Odoo using the WhatsApp Business API or third-party modules to enhance communication. This integration enables automated messaging and customer interaction management within Odoo 17.Rass MELAI : an Internet MELA Quiz Finals - El Dorado 2025
Rass MELAI : an Internet MELA Quiz Finals - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
APM People Interest Network Conference - Oliver Randall & David Bovis - Own Y...
APM People Interest Network Conference - Oliver Randall & David Bovis - Own Y...Association for Project Management
油
Rass MELAI : an Internet MELA Quiz Prelims - El Dorado 2025
Rass MELAI : an Internet MELA Quiz Prelims - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
Kaun TALHA quiz Prelims - El Dorado 2025
Kaun TALHA quiz Prelims - El Dorado 2025Conquiztadors- the Quiz Society of Sri Venkateswara College
油
Converting Improper Fraction to Mixed Number
- 1. Converting Improper Fractions into Mixed Fractions
- 2. Improper fractions are fractions where the numerator (the top half) is a number that is bigger than or equal to the denominator (the bottom half). Improper fractions can be written as mixed numbers. They are called improper because it is not the proper way to leave your answer
- 3. How to convert Improper Fraction into Mixed Fraction? Divide the numerator by the denominator. Start by writing your improper fraction. Then, divide the numerator by the denominator in other words, just do the division problem that the fraction is already set up for. Don't forget to include the remainder.
- 8. Remember: Divide the numerator by the denominator. Just do the division problem that the fraction is already set up for. Don't forget to include the remainder.