This document discusses mixed numbers and improper fractions. It defines a mixed number as having a whole number part and fractional part, and an improper fraction as having a numerator larger than the denominator. It provides examples of changing between mixed numbers and improper fractions by multiplying the whole number by the denominator and adding the numerator, or dividing the numerator by the denominator and keeping the remainder over the denominator.
- The document discusses the concept of volume and how to calculate the volume of cubes and cuboids.
- To calculate the volume of a cube, use the formula: Volume = Length x Length x Length.
- To calculate the volume of a cuboid, use the formula: Volume = Length x Breadth x Height.
- It provides examples of calculating volumes of cubes and cuboids of different dimensions.
Power Point slides on Percentage for year 8samirishabnam1
油
The document discusses percentages and their applications in real life contexts. It explains how to calculate percentages, convert between fractions and decimals, and use percentages to solve problems involving discounts, markups, taxes, and profits/losses. Examples are provided for calculating percentage increases and decreases and for solving multi-step percentage word problems involving these concepts.
This document provides information about fractions including: definitions of proper and improper fractions; representing fractions on a number line; adding and subtracting fractions; and examples of fraction word problems involving finding equivalent fractions, sums, differences, and solving multi-step word problems involving fractions. Key terms like numerator, denominator, proper fraction, improper fraction, mixed number, and equivalent fractions are defined. Steps for adding fractions are outlined.
This lesson teaches students to build solids using unit cubes. It covers counting the number of unit cubes in different solids, creating 3D structures, and designing real-life structures based on cubes. The lesson includes interactive activities for students to build solids, assess their work, and complete practice problems counting unit cubes. It encourages students to upload photos of their own cube designs.
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.
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.
This document provides examples and explanations for calculating percent of increase and percent of decrease. It defines percent of change as the amount of change divided by the original amount. Several examples are given of calculating the percent of increase or decrease in different scenarios. These include finding the percent increase from 4 to 7.5 (87.5%), the annual increase in video game production from 1960 to 1990 (about 133%), and the percent decrease when a computer costs dropped from $875 to $745 (14%).
The document discusses calculating the total surface area (TSA) of different 3D shapes by unfolding them into their 2D nets. It provides the TSA formulas and worked examples for rectangular prisms, triangular prisms, cylinders, and square pyramids. Engineers, builders and others use TSA to determine material needs like paint or carpet for projects. The document emphasizes that TSA is an area measurement, not a volume.
The document discusses fractions, including:
- What fractions are and examples of fractions
- The parts of a fraction including the numerator and denominator
- Different types of fractions such as proper, improper, mixed, equivalent and unit fractions
- How to perform operations on fractions including addition, subtraction, multiplication and division
- How to compare and convert between different types of 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.
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.
The document provides an overview of factors and multiples in mathematics. It defines factors as numbers that divide evenly into another number, and multiples as numbers that another number divides evenly into. It discusses finding common factors and common multiples between two numbers, as well as decomposing numbers into their prime factors. The document also covers calculating the highest common factor and lowest common multiple of two numbers using prime factor decomposition. Finally, it provides some practice problems for readers to work through.
The document introduces fractions using examples like sharing a pizza and cutting pattern blocks and candy bars into equal parts. It explains that a fraction represents a part of a whole and how to write fractions by naming the numerator and denominator. Examples are given for halves, thirds, and fourths. Students are directed to online and book resources to practice visualizing, naming, and exploring fractions using different representations.
Mathematics: Regular and Irregular ShapesLorenKnights
油
Use mathematical language to explain the difference between regular and irregular shapes. Regular shapes have sides and angles that are all equal. Irregular shapes have sides and angles of different measures.
This document provides instructions on expanding brackets in algebra. It includes examples of expanding single-term and multi-term brackets such as 2(3n - 4) and 5(3a + 2b) - a(2 + 5b). The goal is to be able to multiply out the terms within brackets and then combine like terms. Students are provided examples and practice problems to expand brackets with one or more terms and potentially simplify the results.
To subtract two linear expressions:
1. Arrange the like terms in column form with the subtrahend expression underneath the minuend.
2. Take the additive inverse of the subtrahend expression by changing the sign of each term.
3. Add the subtrahend expression with its inverse to the minuend expression.
4. Simplify the resulting expression.
This document appears to be notes from a math lesson on order of operations. It includes examples of math problems using parentheses, exponents, multiplication, division, addition and subtraction. Students are instructed to follow the PEMDAS rules: Please Excuse My Dear Aunt Sally, which provides the order of operations as Parentheses, Exponents, Multiplication/Division (left to right), Addition/Subtraction (left to right). Students are given examples to work through step-by-step and reminded to show their work and simplify after each step. A foldable is assigned to help students visualize and label the order of operations.
This document discusses verb conjugation in the past tense in English. It provides examples of regular verbs that take -ed, irregular verbs that change form completely, and a few irregular verbs like pay, lay, and say. It also includes a practice section where readers fill in blanks with the past tense forms of example verbs like hide, give, fly, bite, draw, break, do, and wear.
This document provides examples of calculating the highest common factor (HCF) and lowest common multiple (LCM) of various number sets. It includes 11 problems for finding the HCF of number sets, 11 problems for finding the LCM of other number sets, and an extension question about identifying perfect numbers.
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.
The document discusses different types of fractions including proper fractions, mixed numbers, and improper fractions. It provides examples of changing between improper fractions and mixed numbers, such as converting 7/2 to a mixed number, and converting the mixed number 1 1/2 to an improper fraction using a calculator. Students are instructed to practice these conversion techniques for homework.
This slide is having everything you want.
And I hope it will help you find your target to teach students perfectly
Like and don't forget to leave a comment!
The document discusses ratios and comparing quantities. It states that ratios are used to compare two quantities of the same kind and unit, by expressing their relative magnitudes as a fraction. Ratios must have the same units. Examples are provided to demonstrate how to set up and compare ratios, including converting units to the same type before setting up the ratio. Equivalent ratios that represent proportions are also discussed.
6.EE.A.1油油Write and evaluate numerical expressions involving whole-number exponents.
Objective:油Students will understand that the order of operations can be used to evaluate numerical expressions.
Key words
numerical expression
order of operations
This document provides sample math problems and explanations for solving 6th grade algebra equations, proportions, and translating word problems into algebraic equations. It includes 3 examples of math word problems along with step-by-step explanations for how to set up and solve each problem. The document promotes additional learning resources in the form of math books that contain similar practice problems and explanations to prepare for state tests.
(7) Lesson 4.1 - Terminating and Repeating Decimalswzuri
油
1) The document provides instructions and examples for converting fractions to decimals and decimals to fractions. It explains how to write fractions as terminating or repeating decimals using long division.
2) Several step-by-step examples are worked out, such as writing 3/8 as a decimal and -5/7 as a decimal. Common denominators are identified to simplify fractions.
3) Converting between fractions and decimals will help when comparing and ordering rational numbers in the next lesson, as decimals can be compared based on place value.
This document provides examples and explanations for calculating percent of increase and percent of decrease. It defines percent of change as the amount of change divided by the original amount. Several examples are given of calculating the percent of increase or decrease in different scenarios. These include finding the percent increase from 4 to 7.5 (87.5%), the annual increase in video game production from 1960 to 1990 (about 133%), and the percent decrease when a computer costs dropped from $875 to $745 (14%).
The document discusses calculating the total surface area (TSA) of different 3D shapes by unfolding them into their 2D nets. It provides the TSA formulas and worked examples for rectangular prisms, triangular prisms, cylinders, and square pyramids. Engineers, builders and others use TSA to determine material needs like paint or carpet for projects. The document emphasizes that TSA is an area measurement, not a volume.
The document discusses fractions, including:
- What fractions are and examples of fractions
- The parts of a fraction including the numerator and denominator
- Different types of fractions such as proper, improper, mixed, equivalent and unit fractions
- How to perform operations on fractions including addition, subtraction, multiplication and division
- How to compare and convert between different types of 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.
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.
The document provides an overview of factors and multiples in mathematics. It defines factors as numbers that divide evenly into another number, and multiples as numbers that another number divides evenly into. It discusses finding common factors and common multiples between two numbers, as well as decomposing numbers into their prime factors. The document also covers calculating the highest common factor and lowest common multiple of two numbers using prime factor decomposition. Finally, it provides some practice problems for readers to work through.
The document introduces fractions using examples like sharing a pizza and cutting pattern blocks and candy bars into equal parts. It explains that a fraction represents a part of a whole and how to write fractions by naming the numerator and denominator. Examples are given for halves, thirds, and fourths. Students are directed to online and book resources to practice visualizing, naming, and exploring fractions using different representations.
Mathematics: Regular and Irregular ShapesLorenKnights
油
Use mathematical language to explain the difference between regular and irregular shapes. Regular shapes have sides and angles that are all equal. Irregular shapes have sides and angles of different measures.
This document provides instructions on expanding brackets in algebra. It includes examples of expanding single-term and multi-term brackets such as 2(3n - 4) and 5(3a + 2b) - a(2 + 5b). The goal is to be able to multiply out the terms within brackets and then combine like terms. Students are provided examples and practice problems to expand brackets with one or more terms and potentially simplify the results.
To subtract two linear expressions:
1. Arrange the like terms in column form with the subtrahend expression underneath the minuend.
2. Take the additive inverse of the subtrahend expression by changing the sign of each term.
3. Add the subtrahend expression with its inverse to the minuend expression.
4. Simplify the resulting expression.
This document appears to be notes from a math lesson on order of operations. It includes examples of math problems using parentheses, exponents, multiplication, division, addition and subtraction. Students are instructed to follow the PEMDAS rules: Please Excuse My Dear Aunt Sally, which provides the order of operations as Parentheses, Exponents, Multiplication/Division (left to right), Addition/Subtraction (left to right). Students are given examples to work through step-by-step and reminded to show their work and simplify after each step. A foldable is assigned to help students visualize and label the order of operations.
This document discusses verb conjugation in the past tense in English. It provides examples of regular verbs that take -ed, irregular verbs that change form completely, and a few irregular verbs like pay, lay, and say. It also includes a practice section where readers fill in blanks with the past tense forms of example verbs like hide, give, fly, bite, draw, break, do, and wear.
This document provides examples of calculating the highest common factor (HCF) and lowest common multiple (LCM) of various number sets. It includes 11 problems for finding the HCF of number sets, 11 problems for finding the LCM of other number sets, and an extension question about identifying perfect numbers.
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.
The document discusses different types of fractions including proper fractions, mixed numbers, and improper fractions. It provides examples of changing between improper fractions and mixed numbers, such as converting 7/2 to a mixed number, and converting the mixed number 1 1/2 to an improper fraction using a calculator. Students are instructed to practice these conversion techniques for homework.
This slide is having everything you want.
And I hope it will help you find your target to teach students perfectly
Like and don't forget to leave a comment!
The document discusses ratios and comparing quantities. It states that ratios are used to compare two quantities of the same kind and unit, by expressing their relative magnitudes as a fraction. Ratios must have the same units. Examples are provided to demonstrate how to set up and compare ratios, including converting units to the same type before setting up the ratio. Equivalent ratios that represent proportions are also discussed.
6.EE.A.1油油Write and evaluate numerical expressions involving whole-number exponents.
Objective:油Students will understand that the order of operations can be used to evaluate numerical expressions.
Key words
numerical expression
order of operations
This document provides sample math problems and explanations for solving 6th grade algebra equations, proportions, and translating word problems into algebraic equations. It includes 3 examples of math word problems along with step-by-step explanations for how to set up and solve each problem. The document promotes additional learning resources in the form of math books that contain similar practice problems and explanations to prepare for state tests.
(7) Lesson 4.1 - Terminating and Repeating Decimalswzuri
油
1) The document provides instructions and examples for converting fractions to decimals and decimals to fractions. It explains how to write fractions as terminating or repeating decimals using long division.
2) Several step-by-step examples are worked out, such as writing 3/8 as a decimal and -5/7 as a decimal. Common denominators are identified to simplify fractions.
3) Converting between fractions and decimals will help when comparing and ordering rational numbers in the next lesson, as decimals can be compared based on place value.
Presentaci坦n de exhibition en espa単ol final 2016 2017 padresPaula Ortega
油
Este documento proporciona pautas para la Exposici坦n del Programa Primario Internacional (PEP) en la escuela. Resume los roles de los estudiantes, maestros, padres y otros en la Exposici坦n, la cual representa una indagaci坦n colaborativa que demuestra el aprendizaje de los estudiantes. Tambi辿n describe las caracter鱈sticas clave del PEP como los temas transdisciplinarios, conceptos clave y habilidades que deben reflejarse.
Some Quite単os were imprisoned in 1808 for opposing Spanish rule. On August 9, 1809, a group of Quito residents planned a revolution and the next day seized power in the city. They formed a junta to govern independently and drafted a constitution over the following months. However, the new government did not receive support from other Ecuadorian cities and struggled in its relationship with Lima and Bogota, who still supported Spanish authority. By August 1810 tensions could no longer be contained and Quito declared its independence, seeking to govern without interference from Spanish forces.
The circulatory system carries blood throughout the body, supplying cells with oxygen and nutrients and removing carbon dioxide and wastes. The heart pumps blood through arteries, veins, and capillaries, where nutrients and gases are exchanged. Diseases like arteriosclerosis and hypertension can damage blood vessels and restrict blood flow. Biomedical engineers work with doctors to design devices that address circulatory system problems, such as heart pumps and replacement valves.
This document defines and provides examples of various 3D and 2D shapes. It discusses 3D shapes like cubes, spheres, cones and cylinders. It explains they have dimensions of length, width, height and describes features like faces, edges, vertices and surfaces. It also defines 2D shapes such as triangles, rectangles, circles and discusses their sides, angles and other properties. Various properties of lines, angles and symmetry are also outlined.
This document provides instructions for students to name, measure, draw, and classify different types of angles, including right, acute, obtuse, and straight angles. Students are asked to name angles using symbols, measure angles using a protractor, and identify whether angles are right, acute, obtuse, or straight. Definitions are also provided for the different types of angles.
The document discusses the concepts of gender and gender equality. It explains that while sex refers to biological differences, gender is determined by social and cultural norms that assign roles and expectations to women and men. These gender roles and inequalities are not natural or inevitable, but are shaped by social systems. Despite laws guaranteeing equal rights, women in many places still lack equal access to resources like land, finances, employment, and education. Improving women's lives directly benefits children through better access to healthcare, education, and nutrition.
This document discusses slogans and logos used by companies to brand themselves. It provides examples of slogans such as "Always Fresh" used by Tim Hortons and "Makes a hamburger a beautiful thing" used by Harvey's. Students are asked to analyze the qualities and brand image conveyed by slogans for companies like Jaguar, IBM, Sprite, and others. The document also discusses how logos can represent a company name, acronym, or image and asks students to interpret the qualities and brand image of logos for 7-11 Stores, Shell, Taco Bell, Rogers Communications, Future Shop, and Barack Obama.
The document provides questions to analyze the effectiveness of a logo in selling a product by determining what is being sold, who the target audience is, what message the logo conveys, how it appeals to customers, where the logo could be seen, and when commercials with the logo may air on television.
The document defines terms used to describe individuals of mixed race ancestry in colonial Latin America, including:
- Mestizo (Indigenous and European parentage)
- Zambo (Indigenous and African parentage)
- Mulatto (African and European parentage)
- Creole (born in colonies to Spanish parents)
It also defines the alcabala as a 2% tax paid to the Spanish Crown, and the encomienda and mita systems which involved the forced labor of Indigenous populations in rural communities and mines.
Gender-based violence is a form of abuse that involves physical, psychological, sexual or economic harm against a person based on their gender. It is a violation of human rights and equality. Everyone, regardless of gender, has the right to feel safe, protected and able to reach their full potential through access to education and professional opportunities. Ending violence against women and girls benefits society as a whole.
The document discusses probability and likelihood of events. It explains that the probability of an event describes how likely it is to occur, with 0 being impossible and 1 being certain. It then provides examples of determining which of two events spinning on a spinner is less likely to occur, such as purple or blue versus green or orange.
The document discusses probability and likelihood of events. It explains that the probability of an event describes how likely it is to occur, with 0 being impossible and 1 being certain. It then provides examples of determining which of two events spinning on a spinner is less likely to occur, such as purple or blue versus green or orange.
Percentages represent parts out of a whole that is always divided into 100 equal parts. A percentage such as 35% means 35 out of 100 parts. Percentages can be converted to fractions by writing the percentage out of 100 as the numerator over 100 as the denominator, and decimals by writing the percentage as a decimal out of 1. Converting between percentages, fractions, and decimals allows for comparison of parts to wholes in different representations.
This document discusses six simple machines: the lever, pulley, wheel and axle, inclined plane, and screw. It describes the basic functions and components of each machine. First, second, and third class levers are explained based on the relative positions of the fulcrum, effort force, and resistance force. Pulleys can change the direction of force or provide mechanical advantage depending on whether they are fixed or movable. The wheel and axle, inclined plane, and screw all function to make work easier by reducing the amount of force needed.
The document discusses ratios and proportions. A ratio compares two numbers using division and can compare unlike things using a unit rate. A proportion states that two ratios are equal, which can be used to solve problems such as determining the cost of a certain number of items based on the price of a smaller quantity. Examples are provided of setting up and solving proportions to find unknown values.
This document is a vocabulary quiz about chapters 1-2 of the book Percy Jackson. It contains 18 vocabulary words from the book and asks the reader to match each word to its definition. The vocabulary words cover a range of topics including motivation, envy, physical appearance, importance, biology, reading disorders, winning, plants, breaking substances down, contamination, distraction, evaporation, hesitation, irregularity, and conviction.
The document provides examples of prefixes and suffixes and their meanings. It then has students use those affixes to fill in blanks and create new words. Finally, it asks students to write 3 sentences using the new words related to the book "Percy Jackson and the Lightning Thief". The activity helps students learn affixes, create new words, and practices using those words in sentences about the assigned book.
How to Configure Recurring Revenue in Odoo 17 CRMCeline George
油
This slide will represent how to configure Recurring revenue. Recurring revenue are the income generated at a particular interval. Typically, the interval can be monthly, yearly, or we can customize the intervals for a product or service based on its subscription or contract.
AI and Academic Writing, Short Term Course in Academic Writing and Publication, UGC-MMTTC, MANUU, 25/02/2025, Prof. (Dr.) Vinod Kumar Kanvaria, University of Delhi, vinodpr111@gmail.com
Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics.pptxSamruddhi Khonde
油
Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics
Antibiotics have revolutionized medicine, playing a crucial role in combating bacterial infections. Among them, Beta-Lactam antibiotics remain the most widely used class due to their effectiveness against Gram-positive and Gram-negative bacteria. This guide provides a detailed overview of their history, classification, chemical structures, mode of action, resistance mechanisms, SAR, and clinical applications.
What Youll Learn in This Presentation
History & Evolution of Antibiotics
Cell Wall Structure of Gram-Positive & Gram-Negative Bacteria
Beta-Lactam Antibiotics: Classification & Subtypes
Penicillins, Cephalosporins, Carbapenems & Monobactams
Mode of Action (MOA) & Structure-Activity Relationship (SAR)
Beta-Lactamase Inhibitors & Resistance Mechanisms
Clinical Applications & Challenges.
Why You Should Check This Out?
Essential for pharmacy, medical & life sciences students.
Provides insights into antibiotic resistance & pharmaceutical trends.
Useful for healthcare professionals & researchers in drug discovery.
Swipe through & explore the world of antibiotics today!
Like, Share & Follow for more in-depth pharma insights!
Odoo 18 Accounting Access Rights - Odoo 18 際際滷sCeline George
油
In this slide, well discuss on accounting access rights in odoo 18. To ensure data security and maintain confidentiality, Odoo provides a robust access rights system that allows administrators to control who can access and modify accounting data.
Inventory Reporting in Odoo 17 - Odoo 17 Inventory AppCeline George
油
This slide will helps us to efficiently create detailed reports of different records defined in its modules, both analytical and quantitative, with Odoo 17 ERP.
Effective Product Variant Management in Odoo 18Celine George
油
In this slide well discuss on the effective product variant management in Odoo 18. Odoo concentrates on managing product variations and offers a distinct area for doing so. Product variants provide unique characteristics like size and color to single products, which can be managed at the product template level for all attributes and variants or at the variant level for individual variants.