This is a powerpoint presentation covering the topic TIME in Grade 4. The topic is finding durations and elapsed time, involving starting and finisihing time.
This document reviews place value concepts for 1st grade math students. It explains that two-digit numbers have two digits with different place values, like the tens place and ones place. Place value is defined as the value of a number's position. The number 15 is used as an example, where the digit 1 represents 10 ones (ten) and the digit 5 represents 5 ones. Students are then asked to identify the ones and tens places for several two-digit numbers.
The document defines perimeter and provides formulas for calculating the perimeter of rectangles, squares, and triangles. It explains that perimeter is the distance around a two-dimensional shape. For rectangles, the perimeter formula is P=2(length+breadth). For squares, the formula is P=4xside. For triangles, the formula is P=a+b+c, where a, b, and c are the lengths of the three sides. An example problem calculates the perimeter of a triangular plot of land that is to be fenced with four rounds of wire.
1) The document discusses ordering decimals from least to greatest using place value and number lines. It provides examples of ordering prices from a McDonald's menu and test scores.
2) Equivalent decimals have the same value even if they have a different number of decimal places. Annexing zeros by adding trailing zeros does not change a decimal's value.
3) To order decimals from least to greatest, decimals are first lined up and zeros are annexed to give each number the same number of decimal places. Then the decimals are compared using place value starting from the left.
This document provides information about comparing numbers using the concepts of same as, more than, less than, increasing order, and decreasing order. It uses examples of M&Ms to demonstrate these concepts in an activity where students compare quantities of different colored M&Ms. Students are instructed to arrange their M&Ms according to increasing and decreasing order by color and use them to show comparisons such as 5 being more than 2 or 3 being less than 4.
The document explains how to tell time to the hour using an analog clock. It discusses that the long hand is the minute hand and the short hand is the hour hand. It explains that there are 12 hours on a clock face represented by the hour hand and 60 minutes represented by the minute hand. The document also describes ways to express times using terminology like "o'clock", "quarter past", "quarter to", and "half past".
This document provides instructions for learning to tell time on an analog clock. It explains that there are two main types of clocks: digital clocks that display numbers electronically and analog clocks that use hands to point to numbers on a face. The hands on an analog clock include the hour hand, minute hand, and second hand. The hour hand moves in increments of one hour, the minute hand moves in increments of one minute, and the second hand moves in increments of one second. The document teaches that the time can be read by looking at which number the hour and minute hands are pointing to and provides a method for counting by 5-minute intervals to determine the minute. Practice is encouraged to get better at telling time on an analog clock
Divisibility refers to whether a number can be divided by another number without a remainder. A number is divisible by another number if when you divide them, the result is a whole number. The document then provides rules for determining if a number is divisible by 2, 3, 5, 6, 8, 9, 10, and 4. It explains that you cannot divide by 0 because there is no number that when multiplied by 0 equals the original number.
This kindergarten mathematics worksheet provides 8 problems for students to practice place value. It instructs students to watch a video about place value, then count the tens and ones in numbers and write them in the provided spaces. The worksheet is meant to reinforce place value concepts taught in the previous week during the second term of the school year.
This document reviews place value concepts for 1st grade math students. It explains that two-digit numbers have two digits with different place values, like the tens place and ones place. Place value is defined as the value of a number's position. The number 15 is used as an example, where the digit 1 represents 10 ones (ten) and the digit 5 represents 5 ones. Students are then asked to identify the ones and tens places for several two-digit numbers.
The document defines perimeter and provides formulas for calculating the perimeter of rectangles, squares, and triangles. It explains that perimeter is the distance around a two-dimensional shape. For rectangles, the perimeter formula is P=2(length+breadth). For squares, the formula is P=4xside. For triangles, the formula is P=a+b+c, where a, b, and c are the lengths of the three sides. An example problem calculates the perimeter of a triangular plot of land that is to be fenced with four rounds of wire.
1) The document discusses ordering decimals from least to greatest using place value and number lines. It provides examples of ordering prices from a McDonald's menu and test scores.
2) Equivalent decimals have the same value even if they have a different number of decimal places. Annexing zeros by adding trailing zeros does not change a decimal's value.
3) To order decimals from least to greatest, decimals are first lined up and zeros are annexed to give each number the same number of decimal places. Then the decimals are compared using place value starting from the left.
This document provides information about comparing numbers using the concepts of same as, more than, less than, increasing order, and decreasing order. It uses examples of M&Ms to demonstrate these concepts in an activity where students compare quantities of different colored M&Ms. Students are instructed to arrange their M&Ms according to increasing and decreasing order by color and use them to show comparisons such as 5 being more than 2 or 3 being less than 4.
The document explains how to tell time to the hour using an analog clock. It discusses that the long hand is the minute hand and the short hand is the hour hand. It explains that there are 12 hours on a clock face represented by the hour hand and 60 minutes represented by the minute hand. The document also describes ways to express times using terminology like "o'clock", "quarter past", "quarter to", and "half past".
This document provides instructions for learning to tell time on an analog clock. It explains that there are two main types of clocks: digital clocks that display numbers electronically and analog clocks that use hands to point to numbers on a face. The hands on an analog clock include the hour hand, minute hand, and second hand. The hour hand moves in increments of one hour, the minute hand moves in increments of one minute, and the second hand moves in increments of one second. The document teaches that the time can be read by looking at which number the hour and minute hands are pointing to and provides a method for counting by 5-minute intervals to determine the minute. Practice is encouraged to get better at telling time on an analog clock
Divisibility refers to whether a number can be divided by another number without a remainder. A number is divisible by another number if when you divide them, the result is a whole number. The document then provides rules for determining if a number is divisible by 2, 3, 5, 6, 8, 9, 10, and 4. It explains that you cannot divide by 0 because there is no number that when multiplied by 0 equals the original number.
This kindergarten mathematics worksheet provides 8 problems for students to practice place value. It instructs students to watch a video about place value, then count the tens and ones in numbers and write them in the provided spaces. The worksheet is meant to reinforce place value concepts taught in the previous week during the second term of the school year.
1. The document discusses the history and development of systems for measuring length and distance, from early rulers based on body parts to the modern metric system.
2. It describes how the metric system was developed using the distance from the Earth's equator to the North Pole, divided into 10 million equal parts called meters.
3. The document provides examples of measuring various lengths in millimeters and centimeters using a metric ruler, and explains how the metric units of meters, centimeters and millimeters are used to measure different distances.
This document contains lesson materials on operations with fractions, including examples of addition, subtraction, multiplication, and division of fractions. It provides steps for solving each type of operation, such as multiplying the numerators and denominators for multiplication, or applying cross multiplication for division. It then includes practice problems for students to work through, covering adding and subtracting similar and dissimilar fractions, as well as multiplying and dividing fractions. The document aims to teach students the key steps and methods for performing different mathematical operations with fractions.
The document teaches how to put numbers in ascending and descending order. It provides examples of ordering small numbers and has interactive exercises for ordering larger numbers by asking the reader to identify the next number in the proper sequence. The reader works through examples of correctly ordering sets of numbers from smallest to largest.
This document introduces Mr. and Mrs. Less Than/More Than, alligator characters that eat bigger numbers. It reviews the rules that the bigger number on the left is more than, the bigger number on right is less than, and equal numbers are equal to each other. Examples are provided of alligator word problems identifying which alligator would eat which fish based on the relative sizes of the numbers.
The document contains examples of using base-ten blocks to represent and decompose numbers into hundreds, tens, and ones. It shows writing numbers in expanded form by showing the value of each place value. For instance, it represents 145 as 1 hundred, 4 tens (40), and 5 ones, for a total of 145. It also asks the reader to represent numbers like 23 and 21 using base-ten blocks and write them in expanded form.
The document discusses different ways to tell time on analogue and digital clocks. It describes the basic parts of an analogue clock face including numbers, hands, and marks. It explains how to read the hour and minutes on both types of clocks. The document also covers concepts like quarter-hours, half-hours, and counting time intervals in 5 minute increments. Examples are provided to illustrate matching written and digital times.
This document provides an overview of place value in mathematics. It defines place value as the value of a number's position and discusses how digits can be combined to form different whole numbers up to millions. Examples are given for one, two, and three digit numbers, showing how each additional digit represents a higher place value of ones, tens, or thousands. The presentation reviews place value concepts and provides a practice worksheet and homework questions for students.
Ally the alligator only eats big numbers. The document uses examples of numbers that Ally might come across to demonstrate using the greater than (>), less than (<), and equal to (=) symbols to compare numbers mathematically. It shows that Ally would eat 9 because 5 < 9, eat 55 because 55 > 47, and eat 6 because 6 > 5. Finally, it explains that if Ally came across 2455 and 2455, we would write it as 2455 = 2455 because they are equal.
The document discusses the concept of the least common multiple (LCM). It defines the LCM as the lowest number that is a multiple of two or more numbers. It provides examples of finding the LCM of different pairs of numbers by listing their multiples and circling the first number that is common to both lists. The document also discusses how the LCM can be used to find patterns involving multiples and to add or subtract fractions by finding a common denominator.
This document discusses odd and even numbers, defining even numbers as those that can be divided exactly by 2 and often end in 2, 4, 6, 8, or 0, while odd numbers cannot be divided exactly by 2 and often end in 1, 3, 5, 7, or 9, with 0 being neither odd nor even.
This document discusses comparing and ordering numbers. It explains how to compare numbers by lining them up based on place value and comparing the digits from left to right. Lower digits represent smaller values. It provides examples of comparing standard and word forms of numbers. The document also demonstrates how to order numbers from least to greatest or greatest to least by comparing place values from left to right and arranging the numbers in the appropriate order.
This document discusses the concept of symmetry and lines of symmetry. It provides examples of cutting different shapes, like rectangles and triangles, into two equal parts that are mirror images of each other along a line. Students are assigned homework to find the lines of symmetry for various shapes.
This document provides examples of estimating products by rounding numbers to the greatest place value. It shows rounding dollar amounts and whole numbers to the nearest hundred, ten, or ones place. The steps shown are to round each number, then multiply the rounded numbers using mental math. Examples include estimating $187 x 18 by rounding to $200 x 20 = $4,000, and 147 x 353 by rounding to 100 x 400 = 40,000.
The document discusses different units of measurement for volume and capacity. It provides examples of common units like milliliters, liters, and how to convert between them. Rules are explained for changing larger units to smaller units by moving right on a diagram, and vice versa. Examples show how to use these rules to convert quantities between units like liters to milliliters.
Numbers can be arranged from least to greatest or greatest to least. When arranging from least to greatest, the lowest number is written first and the highest last. When arranging from greatest to least, the highest number is written first and the lowest last. The document provides examples of arranging single and multi-digit numbers in both orders and checks the answers.
Rounding whole numbers involves finding compatible numbers that are close in value to the original number to make arithmetic computations easier. To round, we determine which compatible number (multiples of 10, 100, 1000, etc.) the given number is closer to on a number line. If the digit to the right of the place value we are rounding to is 5 or higher, we round up. If it is 4 or lower, we round down. Examples are provided to illustrate rounding to the nearest ten, hundred, and thousand.
This document defines and provides examples of different types of fractions - proper, improper, and mixed numbers. It explains that a fraction represents a part of a whole, with the denominator indicating how many equal parts the whole is divided into and the numerator indicating how many of those parts are being considered. Examples are given of different fractions and what they represent visually in different shapes divided into parts. Students are then given problems to practice identifying fractions and applying fraction concepts.
The document provides information about addition and subtraction. It defines key terms used in addition such as addends, sum, and total. It explains that addends are the numbers being added together and the sum is the result. It also defines key terms for subtraction including minuend, subtrahend, and difference. The minuend is the first number, the subtrahend is the number being subtracted, and the difference is the result. Examples of addition and subtraction problems are provided.
The document provides examples of calculating elapsed time between two times by counting the hours and minutes between the start and end times. It gives step-by-step instructions for subtracting end times from start times to find the total elapsed hours and minutes. Several word problems demonstrate applying this method to determine elapsed time for activities like flights, walks, drives, and periods between events.
This document provides information about telling time and includes examples of converting between 12-hour and 24-hour clocks. It discusses counting time in seconds and minutes, solving word problems involving time, and gives examples such as determining the duration of a movie marathon from start and end times. Learning outcomes covered include telling time in seconds, using the 24-hour clock, and solving word problems related to time.
This document outlines learning outcomes and content for a primary 4 mathematics chapter on time. It covers telling time in seconds using a stopwatch, understanding and using the 24-hour clock to tell time, and solving word problems related to calculating durations of time and determining start/end times. Examples are provided to demonstrate telling time in seconds, converting between 12-hour and 24-hour time, and solving word problems that require adding or subtracting times. Reference pages in textbooks are listed for additional information on each topic.
1. The document discusses the history and development of systems for measuring length and distance, from early rulers based on body parts to the modern metric system.
2. It describes how the metric system was developed using the distance from the Earth's equator to the North Pole, divided into 10 million equal parts called meters.
3. The document provides examples of measuring various lengths in millimeters and centimeters using a metric ruler, and explains how the metric units of meters, centimeters and millimeters are used to measure different distances.
This document contains lesson materials on operations with fractions, including examples of addition, subtraction, multiplication, and division of fractions. It provides steps for solving each type of operation, such as multiplying the numerators and denominators for multiplication, or applying cross multiplication for division. It then includes practice problems for students to work through, covering adding and subtracting similar and dissimilar fractions, as well as multiplying and dividing fractions. The document aims to teach students the key steps and methods for performing different mathematical operations with fractions.
The document teaches how to put numbers in ascending and descending order. It provides examples of ordering small numbers and has interactive exercises for ordering larger numbers by asking the reader to identify the next number in the proper sequence. The reader works through examples of correctly ordering sets of numbers from smallest to largest.
This document introduces Mr. and Mrs. Less Than/More Than, alligator characters that eat bigger numbers. It reviews the rules that the bigger number on the left is more than, the bigger number on right is less than, and equal numbers are equal to each other. Examples are provided of alligator word problems identifying which alligator would eat which fish based on the relative sizes of the numbers.
The document contains examples of using base-ten blocks to represent and decompose numbers into hundreds, tens, and ones. It shows writing numbers in expanded form by showing the value of each place value. For instance, it represents 145 as 1 hundred, 4 tens (40), and 5 ones, for a total of 145. It also asks the reader to represent numbers like 23 and 21 using base-ten blocks and write them in expanded form.
The document discusses different ways to tell time on analogue and digital clocks. It describes the basic parts of an analogue clock face including numbers, hands, and marks. It explains how to read the hour and minutes on both types of clocks. The document also covers concepts like quarter-hours, half-hours, and counting time intervals in 5 minute increments. Examples are provided to illustrate matching written and digital times.
This document provides an overview of place value in mathematics. It defines place value as the value of a number's position and discusses how digits can be combined to form different whole numbers up to millions. Examples are given for one, two, and three digit numbers, showing how each additional digit represents a higher place value of ones, tens, or thousands. The presentation reviews place value concepts and provides a practice worksheet and homework questions for students.
Ally the alligator only eats big numbers. The document uses examples of numbers that Ally might come across to demonstrate using the greater than (>), less than (<), and equal to (=) symbols to compare numbers mathematically. It shows that Ally would eat 9 because 5 < 9, eat 55 because 55 > 47, and eat 6 because 6 > 5. Finally, it explains that if Ally came across 2455 and 2455, we would write it as 2455 = 2455 because they are equal.
The document discusses the concept of the least common multiple (LCM). It defines the LCM as the lowest number that is a multiple of two or more numbers. It provides examples of finding the LCM of different pairs of numbers by listing their multiples and circling the first number that is common to both lists. The document also discusses how the LCM can be used to find patterns involving multiples and to add or subtract fractions by finding a common denominator.
This document discusses odd and even numbers, defining even numbers as those that can be divided exactly by 2 and often end in 2, 4, 6, 8, or 0, while odd numbers cannot be divided exactly by 2 and often end in 1, 3, 5, 7, or 9, with 0 being neither odd nor even.
This document discusses comparing and ordering numbers. It explains how to compare numbers by lining them up based on place value and comparing the digits from left to right. Lower digits represent smaller values. It provides examples of comparing standard and word forms of numbers. The document also demonstrates how to order numbers from least to greatest or greatest to least by comparing place values from left to right and arranging the numbers in the appropriate order.
This document discusses the concept of symmetry and lines of symmetry. It provides examples of cutting different shapes, like rectangles and triangles, into two equal parts that are mirror images of each other along a line. Students are assigned homework to find the lines of symmetry for various shapes.
This document provides examples of estimating products by rounding numbers to the greatest place value. It shows rounding dollar amounts and whole numbers to the nearest hundred, ten, or ones place. The steps shown are to round each number, then multiply the rounded numbers using mental math. Examples include estimating $187 x 18 by rounding to $200 x 20 = $4,000, and 147 x 353 by rounding to 100 x 400 = 40,000.
The document discusses different units of measurement for volume and capacity. It provides examples of common units like milliliters, liters, and how to convert between them. Rules are explained for changing larger units to smaller units by moving right on a diagram, and vice versa. Examples show how to use these rules to convert quantities between units like liters to milliliters.
Numbers can be arranged from least to greatest or greatest to least. When arranging from least to greatest, the lowest number is written first and the highest last. When arranging from greatest to least, the highest number is written first and the lowest last. The document provides examples of arranging single and multi-digit numbers in both orders and checks the answers.
Rounding whole numbers involves finding compatible numbers that are close in value to the original number to make arithmetic computations easier. To round, we determine which compatible number (multiples of 10, 100, 1000, etc.) the given number is closer to on a number line. If the digit to the right of the place value we are rounding to is 5 or higher, we round up. If it is 4 or lower, we round down. Examples are provided to illustrate rounding to the nearest ten, hundred, and thousand.
This document defines and provides examples of different types of fractions - proper, improper, and mixed numbers. It explains that a fraction represents a part of a whole, with the denominator indicating how many equal parts the whole is divided into and the numerator indicating how many of those parts are being considered. Examples are given of different fractions and what they represent visually in different shapes divided into parts. Students are then given problems to practice identifying fractions and applying fraction concepts.
The document provides information about addition and subtraction. It defines key terms used in addition such as addends, sum, and total. It explains that addends are the numbers being added together and the sum is the result. It also defines key terms for subtraction including minuend, subtrahend, and difference. The minuend is the first number, the subtrahend is the number being subtracted, and the difference is the result. Examples of addition and subtraction problems are provided.
The document provides examples of calculating elapsed time between two times by counting the hours and minutes between the start and end times. It gives step-by-step instructions for subtracting end times from start times to find the total elapsed hours and minutes. Several word problems demonstrate applying this method to determine elapsed time for activities like flights, walks, drives, and periods between events.
This document provides information about telling time and includes examples of converting between 12-hour and 24-hour clocks. It discusses counting time in seconds and minutes, solving word problems involving time, and gives examples such as determining the duration of a movie marathon from start and end times. Learning outcomes covered include telling time in seconds, using the 24-hour clock, and solving word problems related to time.
This document outlines learning outcomes and content for a primary 4 mathematics chapter on time. It covers telling time in seconds using a stopwatch, understanding and using the 24-hour clock to tell time, and solving word problems related to calculating durations of time and determining start/end times. Examples are provided to demonstrate telling time in seconds, converting between 12-hour and 24-hour time, and solving word problems that require adding or subtracting times. Reference pages in textbooks are listed for additional information on each topic.
The document discusses time and calculating elapsed time. It explains that time is a nonspatial continuum from past to future. It then provides examples of how to read time to the minute and calculate elapsed time in hours and minutes within a 24 hour period, such as calculating that the elapsed time of a typical school day is 6 hours and 45 minutes.
This document provides examples of solving time-related problems by converting between hours and minutes. It gives step-by-step workings for converting times such as 6.15 hours to hours and minutes, finding the number of minutes in periods like 3 hours and 1/4 hours, and converting total minutes to hours and minutes. Examples are also given for calculating elapsed time between times on different days and the total time taken by adding periods spent on different days.
Math 4thQ Lesson 1 - Measuring Time.pptxVeronicaRayos
This document discusses measuring time and reading clocks. It explains that minutes and hours are used to measure time, with each clock minute represented by a small division around the clock face. AM is used for morning times from 12:00 AM to 11:59 AM, while PM is used for afternoons and evenings from 12:01 PM to 11:59 PM. Digital and analog clocks are introduced, along with ways to describe times like "quarter to/past" and reading an analog clock face by counting clock minutes. Examples of writing times for both digital and analog clocks are provided.
This document discusses different ways to tell time on analogue and digital clocks. It explains the basic parts of an analogue clock face including the hour and minute hands. It also discusses how to read and write times in different formats, including the half hour and quarter hour. The document provides examples of matching times to words and solving simple time-related word problems.
The document discusses different ways to tell time on analogue and digital clocks. It describes the basic parts of an analogue clock face including the hour and minute hands. It explains how to read and write times on both clock types to the hour, half hour, and quarter hour. Examples are provided for matching written and digital times. The document also includes some basic word problems involving calculating elapsed time between times.
This document provides the objective, activities, and lessons for a mathematics module on telling time and solving word problems involving time intervals within 1 hour. The lesson teaches students to count forward and backward on number lines and clocks to find time differences in word problems. Students practice counting by 5-minute intervals and solving time-based application and concept development problems. The problem set and exit ticket assess students' understanding of counting time intervals to solve word problems.
The document discusses different types of clocks and how to tell time. It covers analog clocks, which use hands to indicate the hour, minutes, and seconds. It also covers digital clocks, which display time numerically. Finally, it discusses units of time like minutes, hours, days, weeks, months, years, centuries, and millennia.
This document explains how to tell time on an analog clock. It discusses that clocks have two hands - an hour hand and a minute hand. The hour hand is shorter and points to the hour, while the minute hand is longer and points to the minutes. When the minute hand points to 12, it is showing a full hour or 'o'clock'. It provides examples of different times on clocks and explains that there are 60 minutes in an hour because the numbers on a clock represent increments of 5 minutes and there are 12 numbers on a clock face.
1) The document is about telling time to the hour and distinguishing between the minute and hour hands on an analog clock.
2) The long hand is the minute hand, which moves in 5 minute increments, while the short hand is the hour hand, which moves in 1 hour increments.
3) The document guides the reader through telling the time as each hour passes from 1 o'clock to 12 o'clock.
The document provides instruction on teaching first grade students about telling time. It explains that a clock has two hands, a long hand and short hand, where the short hand tells the hour and long hand tells the minutes. It provides examples of telling time, such as 1:30, and explains that the large numbers on a clock represent multiples of 5 minutes. It includes practice problems for students to determine the time shown on clocks.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on a clock face and how each numeral represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the minute hand is in the red or green region to indicate times past or to the hour. Additional examples give the time for various positions of the hands.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each represents 5 minutes. Examples are given showing the time for different positions of the hands, such as when the long hand is at 6, the time is half past the hour. The document also contains links to online resources about telling time.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each numeral represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the minute hand is in the red or green region to indicate times past or to the hour. Additional examples give the time for various positions of the hands.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the long hand is between numerals indicating the number of minutes past the hour. The document also discusses telling time to the hour versus past the hour depending on if the minute hand is in the red or green region of the clock face.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each numeral represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the minute hand is in the red or green region to indicate times past or to the hour. The document concludes with a review of the key elements of telling time.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each numeral represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the minute hand is in the red or green region to indicate times past or to the hour. Additional examples give the times for various positions of the hands, such as when the minute hand is on 5 and the hour hand is on 1, the time is 1:05.
This document provides instructions on how to tell time on an analog clock. It explains that clocks have two hands - a long hour hand and a short minute hand. It describes the meaning of the numerals 1-12 on the clock face and how each numeral represents 5 minutes. Examples are given showing how to read times using the position of the hands, such as when the minute hand is in the red or green region to indicate times past or to the hour. The document concludes with a review of the key elements of telling time.
This document outlines a lesson plan on measuring time using seconds and minutes. It includes fluency practice with telling time, counting by sevens/eights/nines, and an application problem about tying shoes. The concept development has students use a stopwatch to time activities and explore seconds and minutes as units of measurement. They discuss how time is continuous and stopwatches only measure portions of ongoing time. The lesson concludes with a problem set, debrief, and exit ticket to assess understanding.
A Visual Guide to 1 Samuel | A Tale of Two HeartsSteve Thomason
These slides walk through the story of 1 Samuel. Samuel is the last judge of Israel. The people reject God and want a king. Saul is anointed as the first king, but he is not a good king. David, the shepherd boy is anointed and Saul is envious of him. David shows honor while Saul continues to self destruct.
This document provides an overview of wound healing, its functions, stages, mechanisms, factors affecting it, and complications.
A wound is a break in the integrity of the skin or tissues, which may be associated with disruption of the structure and function.
Healing is the body’s response to injury in an attempt to restore normal structure and functions.
Healing can occur in two ways: Regeneration and Repair
There are 4 phases of wound healing: hemostasis, inflammation, proliferation, and remodeling. This document also describes the mechanism of wound healing. Factors that affect healing include infection, uncontrolled diabetes, poor nutrition, age, anemia, the presence of foreign bodies, etc.
Complications of wound healing like infection, hyperpigmentation of scar, contractures, and keloid formation.
Beyond Degrees - Empowering the Workforce in the Context of Skills-First.pptxEduSkills OECD
Iván Bornacelly, Policy Analyst at the OECD Centre for Skills, OECD, presents at the webinar 'Tackling job market gaps with a skills-first approach' on 12 June 2024
LAND USE LAND COVER AND NDVI OF MIRZAPUR DISTRICT, UPRAHUL
This Dissertation explores the particular circumstances of Mirzapur, a region located in the
core of India. Mirzapur, with its varied terrains and abundant biodiversity, offers an optimal
environment for investigating the changes in vegetation cover dynamics. Our study utilizes
advanced technologies such as GIS (Geographic Information Systems) and Remote sensing to
analyze the transformations that have taken place over the course of a decade.
The complex relationship between human activities and the environment has been the focus
of extensive research and worry. As the global community grapples with swift urbanization,
population expansion, and economic progress, the effects on natural ecosystems are becoming
more evident. A crucial element of this impact is the alteration of vegetation cover, which plays a
significant role in maintaining the ecological equilibrium of our planet.Land serves as the foundation for all human activities and provides the necessary materials for
these activities. As the most crucial natural resource, its utilization by humans results in different
'Land uses,' which are determined by both human activities and the physical characteristics of the
land.
The utilization of land is impacted by human needs and environmental factors. In countries
like India, rapid population growth and the emphasis on extensive resource exploitation can lead
to significant land degradation, adversely affecting the region's land cover.
Therefore, human intervention has significantly influenced land use patterns over many
centuries, evolving its structure over time and space. In the present era, these changes have
accelerated due to factors such as agriculture and urbanization. Information regarding land use and
cover is essential for various planning and management tasks related to the Earth's surface,
providing crucial environmental data for scientific, resource management, policy purposes, and
diverse human activities.
Accurate understanding of land use and cover is imperative for the development planning
of any area. Consequently, a wide range of professionals, including earth system scientists, land
and water managers, and urban planners, are interested in obtaining data on land use and cover
changes, conversion trends, and other related patterns. The spatial dimensions of land use and
cover support policymakers and scientists in making well-informed decisions, as alterations in
these patterns indicate shifts in economic and social conditions. Monitoring such changes with the
help of Advanced technologies like Remote Sensing and Geographic Information Systems is
crucial for coordinated efforts across different administrative levels. Advanced technologies like
Remote Sensing and Geographic Information Systems
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Changes in vegetation cover refer to variations in the distribution, composition, and overall
structure of plant communities across different temporal and spatial scales. These changes can
occur natural.
Temple of Asclepius in Thrace. Excavation resultsKrassimira Luka
The temple and the sanctuary around were dedicated to Asklepios Zmidrenus. This name has been known since 1875 when an inscription dedicated to him was discovered in Rome. The inscription is dated in 227 AD and was left by soldiers originating from the city of Philippopolis (modern Plovdiv).
This presentation was provided by Racquel Jemison, Ph.D., Christina MacLaughlin, Ph.D., and Paulomi Majumder. Ph.D., all of the American Chemical Society, for the second session of NISO's 2024 Training Series "DEIA in the Scholarly Landscape." Session Two: 'Expanding Pathways to Publishing Careers,' was held June 13, 2024.
6. Each large marking
stands for 5
minutes
Details of Analogue Clock
Each small marking
stands for 1 minute
Short hand
Long hand
The minute hand
shows 12 minute.
So, the time is six
twelve
7. Using “past” and “to”
If the minute is less than 30, it is more
convenient to use “past”
If the minute is more than 30, it is more
convenient to use “to” the next
hour
It is fifteen past seven
It is ten to three
9. Find the duration
02 For this activity, please prepare your notebook
and stationeries (pen / pencil)
10. My Daily Routine
Activity
Wake up, be ready to pray Subuh and Read Qur’an
Notes: After dzuhur and lunch, continue any task that has not finished yet.
Hour
04:30-05:00
05:00 – 06:00
07:00-07:30
07:30-08:00
Take a bath , have a breakfast
Fill the Attendance on Google Classroom
Morning Assembly
08:00-12:00 Doing the HbL Lessons
Have a mini-exercise, and prepare the books
06:00 – 07:00
12. Daily Routine
Start the HbL Perform
Dhuha Continue
3rd lesson
08:00 10:15 10:30 11:30 12:00
How long did you take for Hbl
(08:00 to 11:30 ) ?
HbL over Dzuhur &
Lunch
13. In finding Duration..
Draw a
timeline
Write the start
and the finish
time on a
timeline
Add both
hours &
minutes
duration
Find the
hours
duration up
to the
closest hour
Find the minutes
duration from
the closest hour
to the finish time
This is
the duration
14. 10:00
How long did you take for Hbl
(08:00 to 11:30 ) ?
Duration of Hbl = 1 h + 1 h + 1 h + 30 mins
= 3 h 30 mins
08:00 11:00
09:00 11:30
1 h 1 h 1 h 30 mins
15. How long did you take for Hbl
(08:00 to 11:30 ) ?
Duration of Hbl = 3 h + 30 mins
= 3 h 30 mins
08:00 11:00 11:30
3 h
30 mins