Translating verbalphrases
•
0 likes•292 views
The document discusses translating verbal phrases and sentences into algebraic expressions and equations. It provides examples of translating phrases involving addition, subtraction, multiplication, and division. It also gives examples of translating sentences into algebraic equations, such as "Five times a number y increased by 3, is 23" which translates to 5y + 3 = 23. The document emphasizes that being able to translate between verbal and algebraic representations is an important skill.
Report
Share
Report
Share
Download to read offline
Recommended
Percentages
This document provides an overview of ratios, proportions, and percentages. It defines a ratio as a comparison of numbers expressed as a fraction. Proportions are statements that two ratios are equal. To solve proportions, terms are cross multiplied. Percentages express a number out of 100. To convert between fractions, decimals, and percentages, the decimal is moved or the number is divided by 100. Percentages can be used to find a part of a whole number by calculating the percentage as a decimal and multiplying it by the whole number.
Ratio and Proportion
The document discusses ratios and proportions. It defines ratios as a comparison of two quantities that can be written as fractions using a colon or fraction form. It provides examples of setting up and solving ratios and proportions. Key points covered include: writing ratios in lowest terms, setting up cross multiplication to solve proportions, and using variables like n as unknowns to solve for in proportions.
Teaching equivalent fractions 1
Teach Students about equivalent fractions
This free teaching resource is from Innovative Teaching Resources. You can access hundreds of their excellent resources here. https://www.teacherspayteachers.com/Store/Innovative-Teaching-Ideas
Simplifying Ratios
The document discusses how to simplify ratios by finding the greatest common factor (GCF) between the numbers in the ratio. It provides examples of simplifying ratios of whole numbers, fractions, decimals, and mixed units. The key steps are to find the GCF of the numbers, divide both numbers by the GCF, and write the simplified ratio. Examples demonstrate simplifying ratios such as 6:15, 16:12, 5 cm:10 mm, 3:1/24, 3.0:2.4, and 2.4:1.44.
Unitary ratio, direct and inverse proportions
Unitary Ratio, Direct and Inverse Proportions
This document discusses unitary ratios, direct proportions, and inverse proportions. It provides examples of expressing ratios as unitary ratios by setting one term equal to 1. It also gives examples of direct and inverse proportions using quantities like number of cans purchased and cost, or time spent driving and average speed. Direct proportion means quantities change by the same factor, while inverse proportion means quantities change by reciprocal factors. Graphs are provided to illustrate direct proportions produce a line through the origin with slope equal to the proportionality constant k.
7 4 multiply to eliminate - day 1
1. To solve linear systems by multiplying, arrange the equations so that like terms are in columns. Multiply one or both equations by a number to obtain opposite coefficients for one variable.
2. Add or subtract the equations to eliminate one variable. Solve for the remaining variable and substitute back into the original equations.
3. Check the solution by substituting the values back into the original equations.
Ratio, Probability, Proportion, Percent Jeopardy Review
This document provides information and examples about ratios, proportions, percents, rates, conversions, similar figures and scale, probability, and odds. It includes examples of converting between rates, fractions, decimals and percents. It also covers finding unit rates, proportions, scale drawings, probability, odds, and the differences between ratios, rates, and proportions.
Proportions
Proportions relate two ratios as equal. To determine if something is a proportion, use one of two methods:
1. Put both sides in lowest terms - if the fractions are the same, it is a proportion.
2. Find the cross products - if the cross products of the numerators and denominators are equal, the ratios are equal and it is a proportion.
When solving proportions with a variable, use cross multiplication to write an equation and then isolate the variable by dividing. Follow these steps: 1) cross multiply, 2) set the products equal, 3) divide to isolate the variable.
Recommended
Percentages
This document provides an overview of ratios, proportions, and percentages. It defines a ratio as a comparison of numbers expressed as a fraction. Proportions are statements that two ratios are equal. To solve proportions, terms are cross multiplied. Percentages express a number out of 100. To convert between fractions, decimals, and percentages, the decimal is moved or the number is divided by 100. Percentages can be used to find a part of a whole number by calculating the percentage as a decimal and multiplying it by the whole number.
Ratio and Proportion
The document discusses ratios and proportions. It defines ratios as a comparison of two quantities that can be written as fractions using a colon or fraction form. It provides examples of setting up and solving ratios and proportions. Key points covered include: writing ratios in lowest terms, setting up cross multiplication to solve proportions, and using variables like n as unknowns to solve for in proportions.
Teaching equivalent fractions 1
Teach Students about equivalent fractions
This free teaching resource is from Innovative Teaching Resources. You can access hundreds of their excellent resources here. https://www.teacherspayteachers.com/Store/Innovative-Teaching-Ideas
Simplifying Ratios
The document discusses how to simplify ratios by finding the greatest common factor (GCF) between the numbers in the ratio. It provides examples of simplifying ratios of whole numbers, fractions, decimals, and mixed units. The key steps are to find the GCF of the numbers, divide both numbers by the GCF, and write the simplified ratio. Examples demonstrate simplifying ratios such as 6:15, 16:12, 5 cm:10 mm, 3:1/24, 3.0:2.4, and 2.4:1.44.
Unitary ratio, direct and inverse proportions
Unitary Ratio, Direct and Inverse Proportions
This document discusses unitary ratios, direct proportions, and inverse proportions. It provides examples of expressing ratios as unitary ratios by setting one term equal to 1. It also gives examples of direct and inverse proportions using quantities like number of cans purchased and cost, or time spent driving and average speed. Direct proportion means quantities change by the same factor, while inverse proportion means quantities change by reciprocal factors. Graphs are provided to illustrate direct proportions produce a line through the origin with slope equal to the proportionality constant k.
7 4 multiply to eliminate - day 1
1. To solve linear systems by multiplying, arrange the equations so that like terms are in columns. Multiply one or both equations by a number to obtain opposite coefficients for one variable.
2. Add or subtract the equations to eliminate one variable. Solve for the remaining variable and substitute back into the original equations.
3. Check the solution by substituting the values back into the original equations.
Ratio, Probability, Proportion, Percent Jeopardy Review
This document provides information and examples about ratios, proportions, percents, rates, conversions, similar figures and scale, probability, and odds. It includes examples of converting between rates, fractions, decimals and percents. It also covers finding unit rates, proportions, scale drawings, probability, odds, and the differences between ratios, rates, and proportions.
Proportions
Proportions relate two ratios as equal. To determine if something is a proportion, use one of two methods:
1. Put both sides in lowest terms - if the fractions are the same, it is a proportion.
2. Find the cross products - if the cross products of the numerators and denominators are equal, the ratios are equal and it is a proportion.
When solving proportions with a variable, use cross multiplication to write an equation and then isolate the variable by dividing. Follow these steps: 1) cross multiply, 2) set the products equal, 3) divide to isolate the variable.
Ratios And Proportions
The document discusses ratios and proportions. It provides examples of expressing ratios using words, colons, and fractions. It explains using cross products to determine if two ratios are proportional. The example problem asks how many unregistered extraterrestrials there are given that the ratio of unregistered to registered is 7:5 and there are 2,280 registered extraterrestrials. Using this ratio and cross products, the number of unregistered extraterrestrials is calculated to be 3,192.
3.4 rounding decimals
The document discusses rounding decimals to a given place value by looking at the digit in the place to the right. If the digit is 4 or less, round down. If the digit is 5 or greater, round up. Examples are provided of rounding decimals to the hundredths, tenths and ones place. The document also discusses rounding very small numbers to the place value of the leading digit, which is the first non-zero digit reading from left to right. Examples of rounding decimals to the leading digit are given.
Long Division Example 1
This document outlines the 11 steps to perform long division of polynomials: 1) Write polynomials in descending order, 2) Divide highest power terms and multiply result by dividing polynomial, 3) Subtract and bring down next term, repeating steps 2-3 until division is complete. The final remainder is written as a fraction over the dividing polynomial.
Year 4 equivalent fractions
This document provides a lesson on equivalent fractions. It explains that two fractions are equivalent if they represent the same amount or portion. For fractions to be equivalent, the same operation must be applied to both the numerator and denominator. Some examples are provided of determining if fractions are equivalent by dividing or multiplying both terms by the same number. Strategies for identifying equivalent fractions involve looking at relationships between the numerator and denominator and applying the same operations to both terms.
Math
Improper fractions have a numerator larger than the denominator. To convert an improper fraction to a mixed number, you divide the numerator by the denominator and write the remainder over the denominator. To convert a mixed number back to an improper fraction, you multiply the whole number part of the mixed number by the denominator and add it to the numerator.
Math
Improper fractions have a numerator that is larger than the denominator. To convert an improper fraction to a proper fraction or mixed number, the improper fraction is divided into a whole number and proper fraction part. Mixed numbers represent an integer plus a proper fraction. To change a mixed number back to an improper fraction, the whole number is multiplied by the denominator and added to the numerator.
Mannion power point
The document outlines various divisibility rules for numbers:
- A number is divisible by 2 if it ends in 0, 2, 4, 6, or 8.
- A number is divisible by 3 if the sum of its digits is divisible by 3.
- A number is divisible by 4 if its last two digits are divisible by 4.
- A number is divisible by 5 if it ends in 0 or 5.
- A number is divisible by 6 if it is divisible by both 2 and 3.
- A number is divisible by 8 if the last three digits are divisible by 8.
- A number is divisible by 9 if the sum of its digits is divisible by 9.
- A number
Understanding Fractions
This document provides an overview of fractions including definitions and classifications. It defines a fraction as the quotient of two rational numbers. Fractions are classified as proper, improper, or mixed numbers depending on the relationship between the numerator and denominator. It also discusses equivalent fractions, ordering fractions with like and unlike denominators, and methods for finding the least common multiple (LCM) to determine a common denominator for ordering fractions.
Ratios And Proportions Notes
This document provides information on ratios, proportions, rates and unit analysis. It defines key terms like ratio, proportion, and rate. It provides examples of how to set up and solve proportions using the reciprocal and cross product properties. It also gives examples of unit analysis and converting between units of measurement using conversion factors.
Chapter 05
This document defines key terms and concepts for working with percents including:
- Expressing decimals and fractions as percents by moving the decimal point two places to the right
- Using a proportion to calculate percentages, where the base is the original value, the rate is the percent, and the part is the percentage amount
- Identifying the base, rate, and part in word problems and using the proportion to solve for the unknown value
- Several examples are provided for converting between percents, decimals, and fractions as well as calculating percentages.
Order Of Operations
The document discusses the proper order of operations in mathematics expressions:
1) Perform any calculations within parentheses.
2) Evaluate exponents.
3) Multiply and divide in order from left to right.
4) Add and subtract in order from left to right.
It also provides examples of applying the order of operations and recommends remembering it using the acronym PEMDAS.
Rounding to a Whole Number
To round a decimal number to the nearest whole number, look at the digit in the tenths column. If the tenths digit is 0-4, round down. If it is 5-9, round up. However, if rounding up results in the units digit becoming a 9 (e.g. 9.57), round up to the next multiple of ten instead of just the units place (e.g. rounding 9.57 up to 10 instead of 9).
Prime factorization
The document discusses exponents and prime factorization. It provides examples of writing numbers using exponents to show repeated multiplication of a base, such as 53 = 5 × 5 × 5. It also explains that any number can be broken down into prime factors, which are numbers that are only divisible by 1 and themselves. Students are provided opportunities to practice identifying exponents and writing numbers in exponential form through games and assessments linked in the document.
Ratio and proportion
Ratios compare two sets of numbers and can be written in three ways: using "to", with a colon, or as a fraction. Proportions are two equal ratios where the cross products are also equal. To solve a proportion, cross multiply, divide both sides by the number connected to the variable, and check that it makes a true proportion.
Repeat Terminate Number
The document is a summary of key concepts from a math textbook chapter on rational numbers and decimals including:
1) Evaluating expressions like 3x-1 and 4(x+3) for values of x.
2) Definitions of terminating and repeating decimals. 0.8 terminates while 0.625 repeats.
3) Using greater than (>), less than (<) and equal to (≤, ≥) symbols to order numbers like -7, -14.8, -14.6, 532,028 and 523,828.
4) The meaning of opposite numbers and using them in equations like -9 + 9 = 0.
5) Defining absolute value
Ratios, prop % with cloze
Ratios, proportions, and percents are different ways to compare numbers. Ratios show the relationship between two or more numbers and can be written with a colon, as a fraction, or with the word "to". Proportions are two equivalent ratios written as part to whole. Percents tell a ratio out of 100 parts so 50% means 50 parts per 100.
Ratio and proportion
The document discusses ratio, proportion, and scaled drawings. It begins by defining ratio as comparing two quantities through difference or division. It provides examples of using ratios to compare ages and weights. It then defines proportion as two ratios set equal to each other. Examples of direct and inverse proportions are given. Scaled drawings are defined as pictures made to represent real objects at a certain scale. Factors of enlargement and reduction in scaled drawings are also discussed.
Decimals
A decimal represents a fractional amount less than one whole number. Decimals are commonly used to represent monetary amounts, such as 13.45 rupees. The digits after the decimal point indicate fractional portions of the whole number amount. It is important to understand decimals in order to properly comprehend monetary and other measured values that include fractional amounts. Basic math operations like addition, subtraction, multiplication and division can be performed with decimals by properly aligning the decimal points.
4.1 prime factorization
The document discusses divisibility patterns and prime factorization. It provides examples of writing the prime factorization of numbers by decomposing them into prime factors using factor trees. It also discusses factoring monomials by writing them as a product of numbers and variables with exponents. Examples are provided of determining if a number is prime or composite, writing the prime factorization of various numbers, and factoring monomials like 12x2y and 18t2 into prime factors with exponents. Homework problems involve writing factors and prime factorizations.
Adding and subtracting fractions
This document provides instructions for adding and subtracting fractions. It begins by defining key fraction terms like numerator, denominator, and different fraction types. It then explains how to add and subtract similar fractions by keeping the same denominator and combining numerators. The document also demonstrates how to change dissimilar fractions into similar fractions by finding a common denominator. Finally, it shows how to add and subtract mixed numbers and dissimilar fractions by first changing them into similar fractions if needed. Exercises with worked out solutions are provided for students to practice adding, subtracting, and simplifying fractions.
math_vocabulary_and_common_symbols.pdf
This document defines various math terms across several categories:
1) It begins by defining types of numbers such as natural numbers, integers, decimals, and irrational numbers. It also defines basic math operations like addition, subtraction, multiplication, and division.
2) It then defines geometry terms like points, lines, angles, polygons, triangles, circles, and 3D shapes. It also covers perimeter, area, volume, and surface area.
3) Finally, it defines coordinate geometry terms like the coordinate plane, axes, ordered pairs, intercepts, slope, domain, and range. It discusses parallel and perpendicular lines on a graph.
More Related Content
What's hot
Ratios And Proportions
The document discusses ratios and proportions. It provides examples of expressing ratios using words, colons, and fractions. It explains using cross products to determine if two ratios are proportional. The example problem asks how many unregistered extraterrestrials there are given that the ratio of unregistered to registered is 7:5 and there are 2,280 registered extraterrestrials. Using this ratio and cross products, the number of unregistered extraterrestrials is calculated to be 3,192.
3.4 rounding decimals
The document discusses rounding decimals to a given place value by looking at the digit in the place to the right. If the digit is 4 or less, round down. If the digit is 5 or greater, round up. Examples are provided of rounding decimals to the hundredths, tenths and ones place. The document also discusses rounding very small numbers to the place value of the leading digit, which is the first non-zero digit reading from left to right. Examples of rounding decimals to the leading digit are given.
Long Division Example 1
This document outlines the 11 steps to perform long division of polynomials: 1) Write polynomials in descending order, 2) Divide highest power terms and multiply result by dividing polynomial, 3) Subtract and bring down next term, repeating steps 2-3 until division is complete. The final remainder is written as a fraction over the dividing polynomial.
Year 4 equivalent fractions
This document provides a lesson on equivalent fractions. It explains that two fractions are equivalent if they represent the same amount or portion. For fractions to be equivalent, the same operation must be applied to both the numerator and denominator. Some examples are provided of determining if fractions are equivalent by dividing or multiplying both terms by the same number. Strategies for identifying equivalent fractions involve looking at relationships between the numerator and denominator and applying the same operations to both terms.
Math
Improper fractions have a numerator larger than the denominator. To convert an improper fraction to a mixed number, you divide the numerator by the denominator and write the remainder over the denominator. To convert a mixed number back to an improper fraction, you multiply the whole number part of the mixed number by the denominator and add it to the numerator.
Math
Improper fractions have a numerator that is larger than the denominator. To convert an improper fraction to a proper fraction or mixed number, the improper fraction is divided into a whole number and proper fraction part. Mixed numbers represent an integer plus a proper fraction. To change a mixed number back to an improper fraction, the whole number is multiplied by the denominator and added to the numerator.
Mannion power point
The document outlines various divisibility rules for numbers:
- A number is divisible by 2 if it ends in 0, 2, 4, 6, or 8.
- A number is divisible by 3 if the sum of its digits is divisible by 3.
- A number is divisible by 4 if its last two digits are divisible by 4.
- A number is divisible by 5 if it ends in 0 or 5.
- A number is divisible by 6 if it is divisible by both 2 and 3.
- A number is divisible by 8 if the last three digits are divisible by 8.
- A number is divisible by 9 if the sum of its digits is divisible by 9.
- A number
Understanding Fractions
This document provides an overview of fractions including definitions and classifications. It defines a fraction as the quotient of two rational numbers. Fractions are classified as proper, improper, or mixed numbers depending on the relationship between the numerator and denominator. It also discusses equivalent fractions, ordering fractions with like and unlike denominators, and methods for finding the least common multiple (LCM) to determine a common denominator for ordering fractions.
Ratios And Proportions Notes
This document provides information on ratios, proportions, rates and unit analysis. It defines key terms like ratio, proportion, and rate. It provides examples of how to set up and solve proportions using the reciprocal and cross product properties. It also gives examples of unit analysis and converting between units of measurement using conversion factors.
Chapter 05
This document defines key terms and concepts for working with percents including:
- Expressing decimals and fractions as percents by moving the decimal point two places to the right
- Using a proportion to calculate percentages, where the base is the original value, the rate is the percent, and the part is the percentage amount
- Identifying the base, rate, and part in word problems and using the proportion to solve for the unknown value
- Several examples are provided for converting between percents, decimals, and fractions as well as calculating percentages.
Order Of Operations
The document discusses the proper order of operations in mathematics expressions:
1) Perform any calculations within parentheses.
2) Evaluate exponents.
3) Multiply and divide in order from left to right.
4) Add and subtract in order from left to right.
It also provides examples of applying the order of operations and recommends remembering it using the acronym PEMDAS.
Rounding to a Whole Number
To round a decimal number to the nearest whole number, look at the digit in the tenths column. If the tenths digit is 0-4, round down. If it is 5-9, round up. However, if rounding up results in the units digit becoming a 9 (e.g. 9.57), round up to the next multiple of ten instead of just the units place (e.g. rounding 9.57 up to 10 instead of 9).
Prime factorization
The document discusses exponents and prime factorization. It provides examples of writing numbers using exponents to show repeated multiplication of a base, such as 53 = 5 × 5 × 5. It also explains that any number can be broken down into prime factors, which are numbers that are only divisible by 1 and themselves. Students are provided opportunities to practice identifying exponents and writing numbers in exponential form through games and assessments linked in the document.
Ratio and proportion
Ratios compare two sets of numbers and can be written in three ways: using "to", with a colon, or as a fraction. Proportions are two equal ratios where the cross products are also equal. To solve a proportion, cross multiply, divide both sides by the number connected to the variable, and check that it makes a true proportion.
Repeat Terminate Number
The document is a summary of key concepts from a math textbook chapter on rational numbers and decimals including:
1) Evaluating expressions like 3x-1 and 4(x+3) for values of x.
2) Definitions of terminating and repeating decimals. 0.8 terminates while 0.625 repeats.
3) Using greater than (>), less than (<) and equal to (≤, ≥) symbols to order numbers like -7, -14.8, -14.6, 532,028 and 523,828.
4) The meaning of opposite numbers and using them in equations like -9 + 9 = 0.
5) Defining absolute value
Ratios, prop % with cloze
Ratios, proportions, and percents are different ways to compare numbers. Ratios show the relationship between two or more numbers and can be written with a colon, as a fraction, or with the word "to". Proportions are two equivalent ratios written as part to whole. Percents tell a ratio out of 100 parts so 50% means 50 parts per 100.
Ratio and proportion
The document discusses ratio, proportion, and scaled drawings. It begins by defining ratio as comparing two quantities through difference or division. It provides examples of using ratios to compare ages and weights. It then defines proportion as two ratios set equal to each other. Examples of direct and inverse proportions are given. Scaled drawings are defined as pictures made to represent real objects at a certain scale. Factors of enlargement and reduction in scaled drawings are also discussed.
Decimals
A decimal represents a fractional amount less than one whole number. Decimals are commonly used to represent monetary amounts, such as 13.45 rupees. The digits after the decimal point indicate fractional portions of the whole number amount. It is important to understand decimals in order to properly comprehend monetary and other measured values that include fractional amounts. Basic math operations like addition, subtraction, multiplication and division can be performed with decimals by properly aligning the decimal points.
4.1 prime factorization
The document discusses divisibility patterns and prime factorization. It provides examples of writing the prime factorization of numbers by decomposing them into prime factors using factor trees. It also discusses factoring monomials by writing them as a product of numbers and variables with exponents. Examples are provided of determining if a number is prime or composite, writing the prime factorization of various numbers, and factoring monomials like 12x2y and 18t2 into prime factors with exponents. Homework problems involve writing factors and prime factorizations.
Adding and subtracting fractions
This document provides instructions for adding and subtracting fractions. It begins by defining key fraction terms like numerator, denominator, and different fraction types. It then explains how to add and subtract similar fractions by keeping the same denominator and combining numerators. The document also demonstrates how to change dissimilar fractions into similar fractions by finding a common denominator. Finally, it shows how to add and subtract mixed numbers and dissimilar fractions by first changing them into similar fractions if needed. Exercises with worked out solutions are provided for students to practice adding, subtracting, and simplifying fractions.
What's hot (20)
Similar to Translating verbalphrases
math_vocabulary_and_common_symbols.pdf
This document defines various math terms across several categories:
1) It begins by defining types of numbers such as natural numbers, integers, decimals, and irrational numbers. It also defines basic math operations like addition, subtraction, multiplication, and division.
2) It then defines geometry terms like points, lines, angles, polygons, triangles, circles, and 3D shapes. It also covers perimeter, area, volume, and surface area.
3) Finally, it defines coordinate geometry terms like the coordinate plane, axes, ordered pairs, intercepts, slope, domain, and range. It discusses parallel and perpendicular lines on a graph.
Radhika digital textbook
1. Rational numbers include integers and fractions, and can be written in the form x/y where x and y are integers.
2. Addition, subtraction, multiplication, and division of rational numbers can be performed by finding equivalent fractions with a common denominator or by using algebraic expressions.
3. Two fractions are equal if their numerators divided by their denominators are equal (i.e. if aq = bp, where a/b and p/q are the fractions).
Expressions powerpoint
The document discusses variable expressions and algebraic terms. It provides examples of expressions containing variables, numbers, and arithmetic operations. It defines terms like variables, expressions, and explains different ways to write multiplication and division. Phrases used for addition, subtraction, multiplication and division operations are listed. Examples of writing expressions for word problems are given and key concepts like exponents/powers are explained.
Common factor factorization
This presentation discusses factoring polynomials by finding the greatest common factor. It defines key terms like factors, common factors, and greatest common factor. It explains how to find all the factors of a number and determine common factors between two numbers. Examples are provided of factoring polynomials by identifying the greatest common monomial factor and factoring it out of each term. Steps for factoring a monomial out of a polynomial are outlined.
Fractions ppt
The document discusses fractions including reducing fractions to lowest terms, comparing fractions, adding and subtracting fractions. It provides examples and step-by-step explanations of how to reduce fractions, convert between improper fractions and mixed numbers, find common denominators to add or subtract fractions, and perform the operations of addition and subtraction on fractions. Key points covered include how the numerator and denominator affect the size of a fraction and rules for adding and subtracting fractions including having the same denominator or finding a common denominator.
Fractions
Fractions can be represented as a numerical quantity that is not a whole number, broken into portions. Examples include 1/2, 2/3, 25/37, and 79/100. Fractions can represent things in daily life and can be added or subtracted by finding the lowest common denominator and applying the same operation to the numerators. Improper fractions have a numerator larger than the denominator and can be simplified by dividing both the numerator and denominator by their common factor.
Division and rational number
Slide Ini dibuat untuk memenuhu salah satu Tugas Mata Kuliah Bahasa Inggris Program studi. Pend. Matematika di FKIP Universitas Singaperbangsa Karawang...
By. Panggita Inoprasetyo
Fractions
The document describes how to perform fraction operations including: dividing fractions by inverting the second fraction and multiplying the numerators and denominators; dividing fractions by whole numbers by treating the whole number as a fraction over 1; and provides examples of dividing fractions.
Asment5n6 fraction
The document provides information about fractions and decimals. It defines different types of fractions such as proper fractions, improper fractions, mixed numbers, and equivalent fractions. It explains how to convert between improper fractions and mixed numbers. It also describes rules for adding, subtracting, multiplying, and dividing fractions. Additionally, the document defines different types of decimals and explains how to convert between fractions and decimals. It provides examples of adding, subtracting, multiplying, and dividing decimals.
Review on Fraction
This document provides an overview of fractions including definitions, equivalent fractions, comparing fractions, addition and subtraction of fractions. It defines a fraction as an ordered pair of whole numbers with the numerator on top and denominator on bottom. Equivalent fractions have the same value even if represented differently. To compare fractions, they must be converted to a common denominator or use cross multiplication. Addition and subtraction require equivalent denominators or converting to a common denominator first.
3rd grade fractions
The document discusses key concepts about fractions and decimals, including:
1) Fractions represent parts of a whole, parts of a collection, or locations on a number line.
2) To add, subtract, or compare fractions, they must first be converted to equivalent fractions with a common denominator.
3) Decimals are a way of writing fractions with denominators that are powers of 10, such as tenths, hundredths, thousandths. Any fraction can be written as a decimal.
Understanding fractions
This document is a PowerPoint presentation about fractions for 8th grade students. It contains definitions of key fraction terms like numerator, denominator, improper fractions, and mixed numbers. It explains how to add, subtract, multiply, and divide fractions, including using common denominators for addition and subtraction of unlike fractions. It also discusses equivalent fractions and how to determine if two fractions are equivalent using scale factors or cross-multiplication. The learning objectives are for students to understand fraction operations and how to find equivalent fractions.
Chapter 6 pharmacy calculation
The document provides an outline of topics covered in Chapter 6 of The Pharmacy Technician 4E including basic pharmaceutical measurements, calculations, and conversions. Key areas discussed include numbers, fractions, decimals, ratios, proportions, percents, and metric and household conversions. Examples are provided for calculating common denominators, multiplying fractions, setting up and solving proportions, and converting between ratios, percents, and fractions.
translating algebraic expression math 7.ppt
The document provides examples for translating word phrases and sentences into mathematical expressions and equations. It includes tables listing common words associated with addition, subtraction, multiplication, division and their corresponding operations. There are also examples of translating phrases and solving equations derived from word sentences. Students are asked to translate phrases and sentences into algebraic expressions and equations.
Expressions 2
This document provides examples and explanations of key concepts for translating between verbal and algebraic expressions, including:
1) Definitions of variables, expressions, operations like addition, subtraction, multiplication and division.
2) Examples of writing algebraic expressions to represent verbal phrases like "7 times a number decreased by 13" and vice versa.
3) Explanations of exponents and powers, and examples of evaluating expressions like 21, 22, 23, and 2n7.
4) Practice identifying equivalent expressions and evaluating whether expressions are equal, like 35 and 53.
Expressions
This document provides examples and explanations of key concepts for translating between verbal and algebraic expressions, including:
1) Definitions of variables, expressions, operations like addition, subtraction, multiplication and division.
2) Examples of writing algebraic expressions to represent verbal phrases like "7 times a number decreased by 13" and vice versa.
3) Explanations of exponents and powers, and examples of evaluating expressions like 21, 22, 23, and 2n7.
4) Practice identifying equivalent expressions and evaluating whether expressions are equal, like 35 and 53.
Fractions everything v2
The document was too short to summarize meaningfully in 3 sentences or less. It only contained the word "Fra" which provides no context or essential information to summarize.
Parts and wholes notes new book 1
DOWNLOAD AND SUSCRIBE TO MY YOUTUBE CHANNEL
https://www.youtube.com/channel/UCtooWKi-qUFj5TcQcoEIWxQ
My Math Project
This document discusses several math concepts including ratios, percentages, fractions, and tree diagrams. It explains that ratios compare two numbers, percentages are fractions written with a percent sign meaning divided by 100, fractions have a numerator and denominator, and tree diagrams visualize possible outcomes of sequential events.
Similar to Translating verbalphrases (20)
More from britt660
Touching spirit bear
Circle justice is a form of restorative justice used by some Native American tribes to heal offenders and help them live better lives. It involves bringing together the offender, victim, their families and community members to discuss the wrongdoing and its harms and find a resolution. Native Americans traditionally used circle justice as a way of forgiveness rather than banishment. The spirit bear is a rare black bear found in coastal British Columbia with white fur due to a genetic trait. It can run fast and live over 25 years in the wild.
Three skeloton key
This document contains summaries of suspense in various media from multiple authors. It discusses how suspense is a feeling of anxious uncertainty about what may happen. It provides an example of suspense in the movie "Carrie" where the protagonist gets revenge on her classmates after being humiliated. Another section discusses foreshadowing in the book "Three Skeleton Key" and how certain early details hint at later plot developments. The document ends with summaries of news articles about rat infestations in Chicago and a baby who was attacked by rats in her crib.
Uganda
Uganda is twice the size of Pennsylvania and borders Congo. It has three main geographic regions - swampy lowlands, a fertile plateau with hills, and a desert region. Lake Victoria forms part of its southern border. Uganda has a population of 36 million people and struggles with problems like lack of clean water, public health issues, sidelined family planning, and a rapidly growing population. Soccer is the most popular sport and there are over 1000 bird species. Currently, 7.2% of Ugandans live with HIV/AIDS, including 190,000 children.
P4 crawford editorialfeature
Killing animals for sport is wrong according to the author. Hunting activities like pheasant shooting and deer hunting are cruel and unnecessary ways to kill innocent animals. While some argue that hunting is a way to control animal populations or a sport, it disrupts animal behaviors and families. Photos in the document show a lion killed by a hunter and a deer killed, intended to show that hunting kills animals unnecessarily. The author believes that hunting should be stopped and that we should respect animal lives instead of killing them for sport.
1 rainclouds
Warm air rises due to convection, cooling and condensing into water droplets that form clouds. Moist air forced to rise over hills and mountains also cools and condenses, forming relief rainfall. Frontal rainfall occurs when warm and cold air masses meet, with the warm air forced over cold air cooling and condensing. The main types of clouds are cirrus (high altitude wispy clouds), stratus (middle/low level layered clouds), and cumulus (puffy clouds often leading to rain).
1 rainclouds
Warm air rises due to convection, cooling and condensing into water droplets that form clouds. Moist air forced to rise over hills and mountains also cools and condenses, forming relief rainfall. Frontal rainfall occurs when warm and cold air masses meet, with the warm air forced over cold air cooling and condensing. The main types of clouds are cirrus (high altitude wispy clouds), stratus (middle/low layered clouds), and cumulus (puffy clouds often leading to rain).
Weather performanceassessmentactivity5 (1)
This rubric assesses a student project on weather performance with 25 total points. It evaluates a student's research log, essay introduction, essay body, essay conclusion, and overall writing mechanics. The research log is assessed on completion, timeliness, proofreading, and thoughtfulness. The introduction is evaluated on the level of information provided about the issue, capturing the audience's attention, and a clear thesis statement. The body is judged on supporting an argument with strong, specific evidence and clearly connecting evidence to the argument. The conclusion is based on restating the claim and summarizing the argument. Overall writing mechanics examines freedom from errors and proper citations.
Ligers
Ligers are hybrid animals that result from breeding a male lion with a female tiger. They can grow over 1000 pounds and 12-14 feet in length, making them the largest cats in the world. Ligers are only bred in captivity and are purely carnivorous, with some individual ligers consuming over 50 pounds of meat per day. Their appearances vary depending on which parent's genes are dominant, with some having manes like lions and some not.
Exponential
This document provides 4 exponential expressions to simplify. The expressions include: 8^-2, (5-2)x^-3, (2^-1)+3^-(1+4)^-1, and 50/(23-3)^-3.
Inequalities group
The document discusses solving various inequalities and number sentences:
1) It provides 4 examples of inequalities with solutions ranges indicated by T1 through T4
2) The first inequality is about the sum of 3 and a number being less than or equal to -9. The second is about a number less than 5 being greater than 7.
3) The third gives conditions for x being greater than or equal to 5 and less than 7. The fourth involves a number plus 3 being greater than or equal to 12.
Combinations
This document discusses combinations and provides formulas to calculate the number of possible combinations. It defines a combination as selecting elements from a set without regard to order. The key formulas shown are:
1) The combination formula for calculating the number of combinations of r objects from a set of n objects is written as nCr.
2) An example calculates there are 1,365 possible combinations of 4 students from a group of 15 students.
3) The number of combinations of r elements from a set of n is equal to the binomial coefficient nCr, which is read as "n choose r."
Reviewof bargraph
This document provides an overview of bar graphs, including their objectives, components, and how to read them. It discusses that bar graphs allow comparison of amounts or frequencies of different data characteristics and organize data visually. Key parts of a bar graph are identified as the title, axes with labels, scale, and bars. The grouped data axis shows discrete categories of data, while the frequency axis scale indicates amounts. Reading a bar graph involves determining the type of data, how it is grouped, and what the bars represent to understand trends from the graph.
Systemsof linear equations
This document provides 5 word problems involving systems of linear equations. Students are asked to set up and solve systems of equations using substitution, addition/subtraction, or graphical methods. The problems cover topics like mixing water in pitchers, calculating multiple choice and true/false questions on a test, budgeting costs for animal food and medication, analyzing amusement park ticket totals, and determining ticket prices from concert sales data.
More from britt660 (13)
Recently uploaded
Introduction of Cybersecurity with OSS at Code Europe 2024
I develop the Ruby programming language, RubyGems, and Bundler, which are package managers for Ruby. Today, I will introduce how to enhance the security of your application using open-source software (OSS) examples from Ruby and RubyGems.
The first topic is CVE (Common Vulnerabilities and Exposures). I have published CVEs many times. But what exactly is a CVE? I'll provide a basic understanding of CVEs and explain how to detect and handle vulnerabilities in OSS.
Next, let's discuss package managers. Package managers play a critical role in the OSS ecosystem. I'll explain how to manage library dependencies in your application.
I'll share insights into how the Ruby and RubyGems core team works to keep our ecosystem safe. By the end of this talk, you'll have a better understanding of how to safeguard your code.
Salesforce Integration for Bonterra Impact Management (fka Social Solutions A...
Sidekick Solutions uses Bonterra Impact Management (fka Social Solutions Apricot) and automation solutions to integrate data for business workflows.
We believe integration and automation are essential to user experience and the promise of efficient work through technology. Automation is the critical ingredient to realizing that full vision. We develop integration products and services for Bonterra Case Management software to support the deployment of automations for a variety of use cases.
This video focuses on integration of Salesforce with Bonterra Impact Management.
Interested in deploying an integration with Salesforce for Bonterra Impact Management? Contact us at sales@sidekicksolutionsllc.com to discuss next steps.
Letter and Document Automation for Bonterra Impact Management (fka Social Sol...
Sidekick Solutions uses Bonterra Impact Management (fka Social Solutions Apricot) and automation solutions to integrate data for business workflows.
We believe integration and automation are essential to user experience and the promise of efficient work through technology. Automation is the critical ingredient to realizing that full vision. We develop integration products and services for Bonterra Case Management software to support the deployment of automations for a variety of use cases.
This video focuses on automated letter generation for Bonterra Impact Management using Google Workspace or Microsoft 365.
Interested in deploying letter generation automations for Bonterra Impact Management? Contact us at sales@sidekicksolutionsllc.com to discuss next steps.
Skybuffer AI: Advanced Conversational and Generative AI Solution on SAP Busin...
Skybuffer AI, built on the robust SAP Business Technology Platform (SAP BTP), is the latest and most advanced version of our AI development, reaffirming our commitment to delivering top-tier AI solutions. Skybuffer AI harnesses all the innovative capabilities of the SAP BTP in the AI domain, from Conversational AI to cutting-edge Generative AI and Retrieval-Augmented Generation (RAG). It also helps SAP customers safeguard their investments into SAP Conversational AI and ensure a seamless, one-click transition to SAP Business AI.
With Skybuffer AI, various AI models can be integrated into a single communication channel such as Microsoft Teams. This integration empowers business users with insights drawn from SAP backend systems, enterprise documents, and the expansive knowledge of Generative AI. And the best part of it is that it is all managed through our intuitive no-code Action Server interface, requiring no extensive coding knowledge and making the advanced AI accessible to more users.
leewayhertz.com-AI in predictive maintenance Use cases technologies benefits ...
Predictive maintenance is a proactive approach that anticipates equipment failures before they happen. At the forefront of this innovative strategy is Artificial Intelligence (AI), which brings unprecedented precision and efficiency. AI in predictive maintenance is transforming industries by reducing downtime, minimizing costs, and enhancing productivity.
Azure API Management to expose backend services securely
How to use Azure API Management to expose backend service securely
Trusted Execution Environment for Decentralized Process Mining
Presentation of the paper "Trusted Execution Environment for Decentralized Process Mining" given during the CAiSE 2024 Conference in Cyprus on June 7, 2024.
Digital Marketing Trends in 2024 | Guide for Staying Ahead
https://www.wask.co/ebooks/digital-marketing-trends-in-2024
Feeling lost in the digital marketing whirlwind of 2024? Technology is changing, consumer habits are evolving, and staying ahead of the curve feels like a never-ending pursuit. This e-book is your compass. Dive into actionable insights to handle the complexities of modern marketing. From hyper-personalization to the power of user-generated content, learn how to build long-term relationships with your audience and unlock the secrets to success in the ever-shifting digital landscape.
HCL Notes und Domino Lizenzkostenreduzierung in der Welt von DLAU
Webinar Recording: https://www.panagenda.com/webinars/hcl-notes-und-domino-lizenzkostenreduzierung-in-der-welt-von-dlau/
DLAU und die Lizenzen nach dem CCB- und CCX-Modell sind für viele in der HCL-Community seit letztem Jahr ein heißes Thema. Als Notes- oder Domino-Kunde haben Sie vielleicht mit unerwartet hohen Benutzerzahlen und Lizenzgebühren zu kämpfen. Sie fragen sich vielleicht, wie diese neue Art der Lizenzierung funktioniert und welchen Nutzen sie Ihnen bringt. Vor allem wollen Sie sicherlich Ihr Budget einhalten und Kosten sparen, wo immer möglich. Das verstehen wir und wir möchten Ihnen dabei helfen!
Wir erklären Ihnen, wie Sie häufige Konfigurationsprobleme lösen können, die dazu führen können, dass mehr Benutzer gezählt werden als nötig, und wie Sie überflüssige oder ungenutzte Konten identifizieren und entfernen können, um Geld zu sparen. Es gibt auch einige Ansätze, die zu unnötigen Ausgaben führen können, z. B. wenn ein Personendokument anstelle eines Mail-Ins für geteilte Mailboxen verwendet wird. Wir zeigen Ihnen solche Fälle und deren Lösungen. Und natürlich erklären wir Ihnen das neue Lizenzmodell.
Nehmen Sie an diesem Webinar teil, bei dem HCL-Ambassador Marc Thomas und Gastredner Franz Walder Ihnen diese neue Welt näherbringen. Es vermittelt Ihnen die Tools und das Know-how, um den Überblick zu bewahren. Sie werden in der Lage sein, Ihre Kosten durch eine optimierte Domino-Konfiguration zu reduzieren und auch in Zukunft gering zu halten.
Diese Themen werden behandelt
- Reduzierung der Lizenzkosten durch Auffinden und Beheben von Fehlkonfigurationen und überflüssigen Konten
- Wie funktionieren CCB- und CCX-Lizenzen wirklich?
- Verstehen des DLAU-Tools und wie man es am besten nutzt
- Tipps für häufige Problembereiche, wie z. B. Team-Postfächer, Funktions-/Testbenutzer usw.
- Praxisbeispiele und Best Practices zum sofortigen Umsetzen
System Design Case Study: Building a Scalable E-Commerce Platform - Hiike
This case study explores designing a scalable e-commerce platform, covering key requirements, system components, and best practices.
Generating privacy-protected synthetic data using Secludy and Milvus
During this demo, the founders of Secludy will demonstrate how their system utilizes Milvus to store and manipulate embeddings for generating privacy-protected synthetic data. Their approach not only maintains the confidentiality of the original data but also enhances the utility and scalability of LLMs under privacy constraints. Attendees, including machine learning engineers, data scientists, and data managers, will witness first-hand how Secludy's integration with Milvus empowers organizations to harness the power of LLMs securely and efficiently.
Building Production Ready Search Pipelines with Spark and Milvus
Spark is the widely used ETL tool for processing, indexing and ingesting data to serving stack for search. Milvus is the production-ready open-source vector database. In this talk we will show how to use Spark to process unstructured data to extract vector representations, and push the vectors to Milvus vector database for search serving.
GraphRAG for Life Science to increase LLM accuracy
GraphRAG for life science domain, where you retriever information from biomedical knowledge graphs using LLMs to increase the accuracy and performance of generated answers
Unlock the Future of Search with MongoDB Atlas_ Vector Search Unleashed.pdf
Discover how MongoDB Atlas and vector search technology can revolutionize your application's search capabilities. This comprehensive presentation covers:
* What is Vector Search?
* Importance and benefits of vector search
* Practical use cases across various industries
* Step-by-step implementation guide
* Live demos with code snippets
* Enhancing LLM capabilities with vector search
* Best practices and optimization strategies
Perfect for developers, AI enthusiasts, and tech leaders. Learn how to leverage MongoDB Atlas to deliver highly relevant, context-aware search results, transforming your data retrieval process. Stay ahead in tech innovation and maximize the potential of your applications.
#MongoDB #VectorSearch #AI #SemanticSearch #TechInnovation #DataScience #LLM #MachineLearning #SearchTechnology
HCL Notes and Domino License Cost Reduction in the World of DLAU
Webinar Recording: https://www.panagenda.com/webinars/hcl-notes-and-domino-license-cost-reduction-in-the-world-of-dlau/
The introduction of DLAU and the CCB & CCX licensing model caused quite a stir in the HCL community. As a Notes and Domino customer, you may have faced challenges with unexpected user counts and license costs. You probably have questions on how this new licensing approach works and how to benefit from it. Most importantly, you likely have budget constraints and want to save money where possible. Don’t worry, we can help with all of this!
We’ll show you how to fix common misconfigurations that cause higher-than-expected user counts, and how to identify accounts which you can deactivate to save money. There are also frequent patterns that can cause unnecessary cost, like using a person document instead of a mail-in for shared mailboxes. We’ll provide examples and solutions for those as well. And naturally we’ll explain the new licensing model.
Join HCL Ambassador Marc Thomas in this webinar with a special guest appearance from Franz Walder. It will give you the tools and know-how to stay on top of what is going on with Domino licensing. You will be able lower your cost through an optimized configuration and keep it low going forward.
These topics will be covered
- Reducing license cost by finding and fixing misconfigurations and superfluous accounts
- How do CCB and CCX licenses really work?
- Understanding the DLAU tool and how to best utilize it
- Tips for common problem areas, like team mailboxes, functional/test users, etc
- Practical examples and best practices to implement right away
Recently uploaded (20)
Introduction of Cybersecurity with OSS at Code Europe 2024
Introduction of Cybersecurity with OSS at Code Europe 2024
Salesforce Integration for Bonterra Impact Management (fka Social Solutions A...
Salesforce Integration for Bonterra Impact Management (fka Social Solutions A...
WeTestAthens: Postman's AI & Automation Techniques
WeTestAthens: Postman's AI & Automation Techniques
Letter and Document Automation for Bonterra Impact Management (fka Social Sol...
Letter and Document Automation for Bonterra Impact Management (fka Social Sol...
Skybuffer AI: Advanced Conversational and Generative AI Solution on SAP Busin...
Skybuffer AI: Advanced Conversational and Generative AI Solution on SAP Busin...
leewayhertz.com-AI in predictive maintenance Use cases technologies benefits ...
leewayhertz.com-AI in predictive maintenance Use cases technologies benefits ...
Nordic Marketo Engage User Group_June 13_ 2024.pptx
Nordic Marketo Engage User Group_June 13_ 2024.pptx
Azure API Management to expose backend services securely
Azure API Management to expose backend services securely
Trusted Execution Environment for Decentralized Process Mining
Trusted Execution Environment for Decentralized Process Mining
Digital Marketing Trends in 2024 | Guide for Staying Ahead
Digital Marketing Trends in 2024 | Guide for Staying Ahead
HCL Notes und Domino Lizenzkostenreduzierung in der Welt von DLAU
HCL Notes und Domino Lizenzkostenreduzierung in der Welt von DLAU
System Design Case Study: Building a Scalable E-Commerce Platform - Hiike
System Design Case Study: Building a Scalable E-Commerce Platform - Hiike
Generating privacy-protected synthetic data using Secludy and Milvus
Generating privacy-protected synthetic data using Secludy and Milvus
Building Production Ready Search Pipelines with Spark and Milvus
Building Production Ready Search Pipelines with Spark and Milvus
GraphRAG for Life Science to increase LLM accuracy
GraphRAG for Life Science to increase LLM accuracy
Unlock the Future of Search with MongoDB Atlas_ Vector Search Unleashed.pdf
Unlock the Future of Search with MongoDB Atlas_ Vector Search Unleashed.pdf
HCL Notes and Domino License Cost Reduction in the World of DLAU
HCL Notes and Domino License Cost Reduction in the World of DLAU
Translating verbalphrases
- 1. Translating Verbal Phrases Jennifer Duggan Verbal Phrases/Operation
- 2. Addition: The sum of a number and 8 x 8 Five is added to a number x 5 Two more than a number x 2 A number increased by 3 x 3 Subtraction: Four is subtracted from a number x 4 Three less than a number x 3 The difference between 7 and a number 7 x A number decreased by 2 x 2 Multiplication: The product of 5 and a number 5x Twice a number 2x One-half of a number x Five percent of a number 0.05x Division: The ratio of a number to 6 The quotient of 5 and a number Three divided by some number. There is often more than one unknown quantity in a problem, but a relationship between the unknown quantities is given. For example, if one unknown number is 5 more than another unknown number, we can use x and x 5, to represent them. Note that x and x 5 can also be used to represent two unknown numbers that differ by 5, for if two numbers differ by 5, one of the numbers is 5 more than the other. How would you represent two numbers that have a sum of 10? If one of the numbers is 2, the other is certainly 10 2, or 8. Thus if x is one of the
- 3. numbers, then 10 x is the other. The expressions x and 10 x have a sum of 10 for any value of x. Verbal Phrase Algebraic Language 4 more than x x + 4 8 less than m m - 8 the product of 5 and x 5x y divided by 6 y/6 two times z increased by x 2z + x 4 times y, decreased by 3 times x the sum of 6 times x, and 7 4y - 3x 6x + 7 All of the examples involved translating a verbal phrase into an algebraic expression. It is also important to be able to translate a verbal sentence into an algebraic equation. Let's look at a few of those examples.... Five times a number y increased by 3, is 23. 5y + 3 = 23 17 diminished by twice a number x is 1.
- 4. 17 - 2x = 1 The quotient of sixteen and x is 8 16/x = 8 If five is increased by the product of three and x, the result is 26 5 + 3x = 26 If a number y is added to three times y the result is thirty-six. 3y + y = 36