NEW CAIRO EDUCATIONAL ZONE ELSHOROUK FUTURE INTEGRATED LANGUAGE SCHOOL MATHS DEPARTMENT.

Slides:



Advertisements
Similar presentations
Unit 5 Ratio and Proportion Return to Start Presentation 1 Simplifying Ratios Presentation 2 Simple Ratios Presentation 3 Proportion and Ratios Presentation.
Advertisements

NEW CAIRO EDUCATIONAL ZONE ELSHOROUK FUTURE INTEGRATED LANGUAGE SCHOOL MATHS DEPARTMENT WORK SHEETS FOR 5TH PRIM 1ST TERM.
Bell Work: Simplify: (1) (10) -2. Answer: 100 LESSON 64: USING A UNIT MULTIPLIER TO CONVERT A RATE.
Imagine This! You’re driving along a highway in Mexico when you notice this sign What should your speed be in miles per hour?
CN #3 Ratio and Proportion
Prepared by: General Studies Department.
Objectives Write and simplify ratios.
EXAMPLE 1 Finding Perimeter and Area SOLUTION Find the perimeter. P = 2l + 2w Write formula. = 2 ( 8 ) + 2( 5 ) Substitute. = 26 Multiply, then add. Find.
Squares, Area, and Perimeter Test #7. Question 1 Area = 25cm 2 What is the perimeter?
Find the slope of the line through each pair of points.
8.6:Perimeters and Areas of Similar Figures
Convert Unit Rates.
6.1 – Ratios, Proportions, and the Geometric Mean
Students will make Connections to Algebra  Variable:  A letter used to represent a range of numbers.
Bell Ringer.
60 cm : 200 cm can be written as the fraction . 60 cm 200 cm
Chapter 6.1: Similarity Ratios, Proportions, and the Geometric Mean.
1 ratios 9C5 - 9C6 tell how one number is related to another. may be written as A:B, or A/B, or A to B. compare quantities of the same units of measurement.
Special Right Triangles Chapter 8 Section 3 Learning Goal: Use properties of 45°-45 °-90 °, and 30 °-60 °-90 ° Triangles  We make a living by what we.
7-1 Ratio and Proportion Warm Up Lesson Presentation Lesson Quiz
Comparing Ratios of Perimeters and Areas Of Similar Figures.
1/29/13. Find the slope of the line through each pair of points. 1. (1, 5) and (3, 9) 2. (–6, 4) and (6, –2) Solve each equation x + 5 x + 6 x =
Warm-Up Solve each equation for x. 1) 3x = 5 2) 2x – 1 = 10 3) 5x + 3x = 14.
3.4a: Proportions p What is a ratio? A ratio is a comparison of two quantities The ratio of a to b can be expressed as: a : b or a/b a/b.
Chapter 2: Transformations
Check it out! : Dividing Rational Expressions.
Jeopardy Winning Price is 10 points of homework (equivalent to 1 homework card)
Mathematics.
Fractions of Quantities
Example 1 Find the Area of a Right Triangle Find the area of the right triangle. SOLUTION Use the formula for the area of a triangle. Substitute 10 for.
Pre-Algebra 7-1 Ratios and Proportions Warm Up Write each fraction in lowest terms. Pre-Algebra 7-1 Ratios and Proportions
Bell work  The total number of students out for a fall sport is 204 in our school of 1900 total students. What is the ratio of athletes to total students?
Ratios and Proportions Notes. Ratios A ratio compares two numbers or two quantities. The two numbers being compared are called terms. A ratio can be written.
SPEED Kerimbekova M.S..
2-6 Ratios, Rates and Conversion
Warm Up For Exercises 1 and 2, find the value of x. Give your answer in simplest radical form Simplify expression. 3.
Solving equations that involve formulas.
Corresponding Parts of Similar Triangles
Finding Perimeter and Area
RATES.
©2009 – Not to be sold/Free to use
11.6 Perimeters and Areas of Similar Figures
Ratios, Proportions, and the Geometric Mean
Direct Variation Lesson 2-3.
7.7: Perimeters and Areas of Similar Figures
Imagine This! You’re driving along a highway in Mexico when you notice this sign What should your speed be in miles per hour?
3 Solving Application Problems.
LEARNING GOALS – LESSON 7:1 EXAMPLE 1A: WRITING RATIOS
5 Chapter Chapter 2 Ratio and Proportion.
Conversion Factors Dimensional Analysis Lots of Practice
A Question of Maths Instructions: Choose a number to answer a question
2.6 – NOTES Dimensional Analysis
Mental Math Speed Review With Answers
WARM UP If a triangle has equal sides of 10, what is the perimeter of the triangle? If a square has equal sides of 7, what is the perimeter of the square?
Understanding Proportions
Simplifying ratios with units
Drill: Tuesday, 1/13 For Exercises 1 and 2, find the value of x. Give your answer in simplest radical form Simplify each expression
Slope and Similar Triangles
Objectives Write and simplify ratios.
Aim: How to use Dimensional Analysis to Convert from One unit to Another DO Now: Answer the following questions in your notebook in the following format.
Ratios, Proportions, and the Geometric Mean
REVIEW.
Created by Mr.Lafferty Maths Dept
Direct Conversions Dr. Shildneck.
1.1 Variables Objective: Students will be able to substitute numbers in for variables and evaluate problems. Students must demonstrate they know how to.
Splash Screen.
Write a proportion that compares hours of work to pay.
Ratio and Proportion Section 7-1.
GCSE Maths.
Warm Up Find the slope of the line through each pair of points.
Presentation transcript:

NEW CAIRO EDUCATIONAL ZONE ELSHOROUK FUTURE INTEGRATED LANGUAGE SCHOOL MATHS DEPARTMENT

WORK SHEETS FOR 6TH PRIM 1ST TERM RATIO AND PROPORTION THE MEANING OF RATIO THE RATIO between a number and another number = first number: second number

example 3 and 4 are called the terms of the ratio, where 3 is the first term and 4 is the second term I.e. the ratio between 3, 4 =3/4 =3:4 and it is read as 3 to 4

NOTICE THAT; 1- WE SIMPLIFY THE RATIO TO ITS SIMPLEST FORM AS A FRACTION 15: 25 (divide both terms by 5 ) = 3: 5 = 3/5 2- THE RATIO TERMS MUST BE OF THE SAME UNIT AND OF THE SAME TYPE E.g. 50 min:2 kg (different type) 50 min: 2 hr (different unit)

* THE RATE IS COMPARING BETWEEN TWO DIFFERENT QUANTITIES *for example the speed of a car is 500 km: 1hr =500 km/ hr * The average production of machine = 500 m / hr

EXERCISE 1) COMPLETE;-* 1) The ratio is used for comparing two quantities of the same , ) The ratio between a number and another number = : ) ⅓ =-----: ) 2.1:4.9 = : ) 5.5: 22 = : ) a triangle with sides lengths 30,40,50 cm then the ratio between its sides = : : ) If a equals half b, then a / b = -----: ) if 5,25,x,10 are proportional numbers then x = )⅜ : ⅞ = : ) the ratio between the side length of a square and its perimeter = …….. : ………

EXERCISE *2) CHOOSE THE CORRECT ANSWER:- A) 1/2 hour: 36 minutes = …………………………… (1: 72, 6: 5 or 5: 6) b)500 PT :15 LE = ……………………………………… (500: 15, 15: 500 OR 1: 3) C) if a : b = 2 : 3 then b : a = …………………………... (2: 3, 3: 2 or 2/3) d) m : 5 km = ……………………………………. ( 1 : 5, 5 : 1 or 1 : 1 )