Two important things when working with percentages are:

Slides:



Advertisements
Similar presentations
October 2006 ©RSH Percentages Reverse Percentages.
Advertisements

8.10 Fractions and Percents to find a Whole Number SRB 75, 52 and 53.
Percentages Questions and Answers
8.4 Percent of Increase and Decrease. Percent change is the ratio of the amount of change to the original amount. Percent increase describes how much.
% Percentages % What does percent mean? ‘per cent’ means per hundred % means /100 So 50% means 50 out of 100.
Percentages (%) % Means out of 100. So 20% is the same as; 20 parts out of 100, or 20p in the £
Interest, discounts, and sales
Why??  Percents are all around us! Sales and discounts shopping Sales Tax Income Taxes Tips on restaurant bills Etc…  When doing problems with % remember.
Page 171 – Percent Problems
Chapter 7 Fractions.
Contents 1.1 Percentages 1.2 Percentage Change 1.3 Profit and Loss 1.4 Discount 1.5 Interest 1 Percentages Mr. Bloom, Monroe H.S.
Algebra 1 Notes 3.7 Percent of Change.
Percentages 17/10/ October Contents Converting between Fractions Decimals and Percentages Finding a Percentage Profit & Loss Reverse Percentages.
This presentation is based on KEY MATHS 7 (1) Press the LEFT mouse button to move on.
Section 3.9 Percents Mr. Beltz & Mr. Sparks. Ratio A PERCENT is a ratio that compares a number to 100. You can write a percent as a FRACTION, DECIMAL,
McGraw-Hill/Irwin ©2011 The McGraw-Hill Companies, All Rights Reserved Chapter 6 Percents and Their Applications.
November 20,  Watch: describing-the-meaning-of-percent
Learning about Using Inverse Operations for finding the original price after a percentage increase or decrease.
B L O O M S Evaluation Knowledge Evaluation Analysis Application Comprehension Analysis PLENARYPLENARY.
Profit & Loss 04/06/ June Profit & Loss 2 types of question Type 1 - A car was bought for 1200AED and was later sold at a 15% profit, how.
Warmup 40% off Originally $56 How much is the sale price? ( percent decrease) What will the price be after 6% tax? (percent increase)
Ms. Nixon-Williams Grade 6 Honors Fractions, Decimals, Percent, Ratios Grade 6 Honors Fractions, Decimals, Percent, Ratios.
Part Two: Introducing Percentages and Decimals
Do Now -144 ÷ 12 = 12(-4) = = 15 – (-3) =.
To add GST…. To add GST multiply by 1.15 the 1 is for the original amount, the.15 is 15% GST Eg: $50 plus GST = 50 X 1.15 = 57.5 giving the answer of.
APPLICATIONS OF PERCENT Chapter 6. Fractions, Decimals, & Percents A percent is a ratio that compares a number to 100 To change a decimal to a percent,
PERCENTAGES 1. Percentage means parts of 100. To change a fraction or decimal to a percentage, multiply by 100. Example Write abas percentages. a b.
Converting Fractions, Decimals & Percentages. COMMONLY OCCURING VALUES IN PERCENTAGES, DECIMALS & FRACTIONS.
Percentages. What Are Percentages? A percentage is a number expressed as a fraction of 100. We use the percent sign % when representing numbers as a percentage.
Conversions % Multiply by a special form of 1 Divide 2 by 5
Vms Year 9 Mathematics Percentages.
Fractions and Decimals 30, Money and Financial Mathematics 13 50% = ÷ ÷ = 1 2 = 50%
PERCENTAGES Percentages Equivalence to decimals and fractions Percentage of Percentage Increase and decrease.
Fraction – decimal Fraction – percent Decimal – fraction Decimal – percent Percent – decimal Percent – fraction.
Percentages Revision.
Grade 6 Honors Fractions, Decimals, Percent, Ratios
Percentages Level 8.
CLOSE Please YOUR LAPTOPS, and get out your note-taking materials.
Percent Math 6.
Learning Intention: To understand percentage problems
8.4 Percent of Increase and Decrease
9-2 6th grade math Estimating Percent.
Tax, Tip, Commission SB 11-2 Pages
Understand and use fractions, decimals and percentages
Fractions, Decimals & Percentages
1 Percentages Contents 1.1 Percentages 1.2 Percentage Change
Learning Journey – Percentages
Percent Math 6.
Year 11 Mini-Assessment 1 HIGHER Fractions, Decimals,
EQ: How do I solve discount and tax problems?
Adding and Subtracting Fractions with
Fractions, Decimals & Percentages
Unit 2. Day 14..
Percentage increase and decrease
Objective: Students will be able to solve problems involving discounts and sales tax. VOCABULARY: A discount is the difference between the original price.
Converting to Percentages
Percentages 23 May /05/2019.
Converting between Percentages, Decimals and Fractions
Fractions, Decimals, Percents
Calculating: Discount Prices
Welcome GCSE Maths.
What’s your nationality? Where are you from?
In this lesson you are going to learn how to multiply whole numbers by fractions using models and repeated addition.
Sales Tax, Tips, Discounts
Part Two: Introducing Percentages and Decimals
Presentation transcript:

Two important things when working with percentages are:  

Converting between Percentages, Decimals and Fractions

Fractions , Decimals & Percentages Fraction to decimal Divide Fraction to percentage Divide then multiply by 100 Percentage to decimal Divide by 100 Percentage to fraction Change to decimal then use place value principles Decimal to percentage Multiply by 100 0.725 0.725×100=72.5% Decimal to fraction Use place value principles.

Percentage Decimal Fraction 82% 0.45 0.375

Percentage Decimal Fraction 82% 82÷100 =0.82 82 100 45% 0.45 45 100 41 2 3 % 5÷12 =0.41666…. 37.5% 0.375 375 1000

Find a % of a Quantity Mrs Higgins makes chocolate chip cookies. She adds 0.6kg of chocolate chips to a batch. Little Jack Horner thinks the cookies are too chocolaty… so mrs Higgins only puts 70% of the original amount in. What weight of chips does she remove? Jackie swims lengths. 58 lengths is her max in a day’s training. Today she only does 85% of her maximum. How many lengths did she do today?

Last week, Jackie did 47 lengths Last week, Jackie did 47 lengths. What percentage of her maximum did she do last week? Mr Higgins normally adds 800grams of choc chips to his cookies. Today he only added 695g. What percentage of the normal amount did he add to his mixture today?

Kimberly bought a TV at a sale, 15% off the original price Kimberly bought a TV at a sale, 15% off the original price. If the original price was $1450 what was the amount taken off and what was the sale price? Find 15% of $1450: Change 15% to a decimal 0.15×1450 = $217.50 (=amount taken off original price) Sale price = $1450 - $217.50 = $1232.50 The sale price was $1232.50