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Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
Percent: Grade 6 (Distance Learning)
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Description

The concept of percentage builds on the student’s understanding of fractions and decimals. Specifically, students should be very familiar with the idea of finding a fractional part of a whole (such as finding 3/4 of $240). Assuming the student has mastered how to find a fractional part a whole, and can easily convert fractions to decimals, then studying the concept of percentage should not be difficult.

The first lesson, Percentage, practices the concept of percentage as a hundredth part and how to write fractions and decimals as percentages. Next, we study how to find a percentage when the part and the whole are given (for example, if 15 out of 25 club members are girls, what percentage of them are girls?).

The following two lessons have to do with finding a certain percentage of a given number or quantity. First, we study how to do that using mental math techniques. For example, students find 10% of $400 by dividing $400 by 10. Next, students find a percentage of a quantity using decimal multiplication, both manually and with a calculator. For example, students find 17% of 45 km by multiplying 0.17 × 45 km.

I prefer teaching students to calculate percentages of quantities using decimals, instead of using percentage proportion or some other method (such as changing 17% into the fraction 17/100 for calculations). That is because using decimals is simpler: we simply change the percentage into a decimal and multiply, instead of having to build a proportion or use fractions. Also, decimals will be so much easier to use later on when solving word problems that require the usage of equations.

Next is a lesson about discounts, which is an important application from everyday life. Then we go on to the lesson Practice with Percentage, which contrasts the two types of problems students have already studied: questions that ask to calculate a given percentage of a number and questions that ask to find the percentage. For example, the first type of question could be “What is 70% of $380?” and the second type could be “What percentage is $70 of $380?”

The last lesson lets students find the total when the percentage and the partial amount are known. For example: “Three-hundred twenty students, which is 40% of all students, take PE. How many students are there in total?” We solve these with the help of bar models.

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This PDF is enabled for annotation.

This means the student can fill it in using a computer or a tablet (distance learning).

The student will need to use either Adobe Reader (on desktop/laptop) or a PDF app that has annotation tools (phones or tablets). Several PDF apps with annotation capabilities exist; see more details here.

--------------------------------------------

It is recommended that you not share the entire PDF file with students. Instead, it is better to just give the students a few pages at a time. Here is a simple method for extracting a few pages from a PDF file. It is done using Google Chrome.

1. Open the PDF file in Chrome.

2. Go to "Print" (Ctrl+P).

3. Print to PDF, and choose the page range.

4. Click the "Save" button.

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Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Percent: Grade 6 (Distance Learning)

Rated 4.86 out of 5, based on 7 reviews
4.9 (7 ratings)
Maria Miller
1k Followers
$1.50

Highlights

Digital downloads
Grades icon
Grades
6th
Subjects icon
Subjects
Standards icon
Standards
Pages
38
Answer Key
Included
Teaching Duration
2 Weeks

Save even more with bundles

All of the units included in this bundled download are sold separately on TpT. By purchasing them here as a bundle, you will receive a 33% discount off the total price of the individual units. Units that can be used with more than one grade are in the bundle for each grade level so there may be some
Price $18.80Original Price $28.05Save $9.25
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Description

The concept of percentage builds on the student’s understanding of fractions and decimals. Specifically, students should be very familiar with the idea of finding a fractional part of a whole (such as finding 3/4 of $240). Assuming the student has mastered how to find a fractional part a whole, and can easily convert fractions to decimals, then studying the concept of percentage should not be difficult.

The first lesson, Percentage, practices the concept of percentage as a hundredth part and how to write fractions and decimals as percentages. Next, we study how to find a percentage when the part and the whole are given (for example, if 15 out of 25 club members are girls, what percentage of them are girls?).

The following two lessons have to do with finding a certain percentage of a given number or quantity. First, we study how to do that using mental math techniques. For example, students find 10% of $400 by dividing $400 by 10. Next, students find a percentage of a quantity using decimal multiplication, both manually and with a calculator. For example, students find 17% of 45 km by multiplying 0.17 × 45 km.

I prefer teaching students to calculate percentages of quantities using decimals, instead of using percentage proportion or some other method (such as changing 17% into the fraction 17/100 for calculations). That is because using decimals is simpler: we simply change the percentage into a decimal and multiply, instead of having to build a proportion or use fractions. Also, decimals will be so much easier to use later on when solving word problems that require the usage of equations.

Next is a lesson about discounts, which is an important application from everyday life. Then we go on to the lesson Practice with Percentage, which contrasts the two types of problems students have already studied: questions that ask to calculate a given percentage of a number and questions that ask to find the percentage. For example, the first type of question could be “What is 70% of $380?” and the second type could be “What percentage is $70 of $380?”

The last lesson lets students find the total when the percentage and the partial amount are known. For example: “Three-hundred twenty students, which is 40% of all students, take PE. How many students are there in total?” We solve these with the help of bar models.

--------------------------------------------

This PDF is enabled for annotation.

This means the student can fill it in using a computer or a tablet (distance learning).

The student will need to use either Adobe Reader (on desktop/laptop) or a PDF app that has annotation tools (phones or tablets). Several PDF apps with annotation capabilities exist; see more details here.

--------------------------------------------

It is recommended that you not share the entire PDF file with students. Instead, it is better to just give the students a few pages at a time. Here is a simple method for extracting a few pages from a PDF file. It is done using Google Chrome.

1. Open the PDF file in Chrome.

2. Go to "Print" (Ctrl+P).

3. Print to PDF, and choose the page range.

4. Click the "Save" button.

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Reviews

4.9
Rated 4.86 out of 5, based on 7 reviews
7
ratings
All verified TPT purchases
Rated 4 out of 5
May 14, 2021
Great resource!
Lacey Beatty
(TPT Seller)
49 reviews
Grades taught: 8th, 9th, 10th
Student populations: Autism, Mild to severe disabilities
Rated 5 out of 5
January 28, 2021
Great percents practice!
303 reviews
Grades taught: 6th
Rated 5 out of 5
January 29, 2020
Easy to follow, clear, worked well.
Kathy I.
71 reviews
Rated 5 out of 5
April 25, 2019
Exactly what I needed for my class. Thank you!
HEATHER ODELL
(TPT Seller)
269 reviews
Rated 5 out of 5
January 24, 2019
thanks
305 reviews
Rated 5 out of 5
March 21, 2017
Very thorough.
christina G.
60 reviews
Rated 5 out of 5
February 7, 2017
good review
Welcome2Math
(TPT Seller)
248 reviews

Questions & Answers

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Standards

to see state-specific standards (only available in the US).
Use ratio and rate reasoning to solve real-world and mathematical problems, e.g., by reasoning about tables of equivalent ratios, tape diagrams, double number line diagrams, or equations.
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