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Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
Percent: Grade 7 (Distance Learning)
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Description

In the unit Percent, Grade 7 we begin by reviewing the concept of percent as “per hundred” or as hundredth parts and how to convert between fractions, decimals, and percentages. The second lesson in the unit, Solving Basic Percentage Problems, is intended for review of sixth grade topics, focusing on finding a known percentage of a number (such as 21% of 56) or finding a percentage when you know the part and the total.

We take a little different perspective of these concepts in the lesson Percent Equations. Students write simple equations for situations where a price increases or decreases (discounts). This lesson also explains what a percent proportion is. Personally, I prefer not to use percent proportion but to write the percentage as a decimal and then write an equation. I feel that approach adapts better to solving complex problems than using percent proportion.

Here is a quick example to show the difference between the two methods. Let’s say an item is discounted by 22% and it now costs $28. Then, the new price is 78% of the original. If we let p be the price of the item before the discount, we can write the percent proportion $28/p = 78/100 and solve for p. If, we write the percentage 78% as the decimal 0.78, we get the equation 0.78p = $28. Personally, I consider percent proportion to be an optional topic, and the reason I have included it here is to make this curriculum fully meet the Common Core Standards for seventh grade.

The lesson Circle Graphs provides students a break from new concepts and allows them to apply the concept of percent in a somewhat familiar context. Next, we delve into the percentage of change. Students sometimes view the percentage of change as a totally different concept as compared to other percentage topics, but it is not that at all. To calculate the percentage of change, we still use the fundamental idea of percentage = part/total, only this time, the “part” is how much the quantity in question changes (the difference) and the “total” is the original quantity.

Tying in with percentage of change, students also learn to compare values using percentages, such as how many percent more or less one thing is than another. Once again, this is not really a new concept but is based on the familiar formula percentage = part/total. The percentage difference (or relative difference) is the fraction (actual difference)/(reference value).

Simple Interest is a lesson on the important topic of interest, using as a context both loans and savings accounts. Students learn to use the formula I = prt in a great variety of problems and situations.

The text concludes with a review lesson of all of the concepts taught in the unit.

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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.

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.

Percent: Grade 7 (Distance Learning)

Rated 5 out of 5, based on 1 reviews
5.0 (1 rating)
Maria Miller
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$2.25

Highlights

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Grades
7th
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Subjects
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Standards
Pages
54
Answer Key
Included
Teaching Duration
3 Weeks

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Description

In the unit Percent, Grade 7 we begin by reviewing the concept of percent as “per hundred” or as hundredth parts and how to convert between fractions, decimals, and percentages. The second lesson in the unit, Solving Basic Percentage Problems, is intended for review of sixth grade topics, focusing on finding a known percentage of a number (such as 21% of 56) or finding a percentage when you know the part and the total.

We take a little different perspective of these concepts in the lesson Percent Equations. Students write simple equations for situations where a price increases or decreases (discounts). This lesson also explains what a percent proportion is. Personally, I prefer not to use percent proportion but to write the percentage as a decimal and then write an equation. I feel that approach adapts better to solving complex problems than using percent proportion.

Here is a quick example to show the difference between the two methods. Let’s say an item is discounted by 22% and it now costs $28. Then, the new price is 78% of the original. If we let p be the price of the item before the discount, we can write the percent proportion $28/p = 78/100 and solve for p. If, we write the percentage 78% as the decimal 0.78, we get the equation 0.78p = $28. Personally, I consider percent proportion to be an optional topic, and the reason I have included it here is to make this curriculum fully meet the Common Core Standards for seventh grade.

The lesson Circle Graphs provides students a break from new concepts and allows them to apply the concept of percent in a somewhat familiar context. Next, we delve into the percentage of change. Students sometimes view the percentage of change as a totally different concept as compared to other percentage topics, but it is not that at all. To calculate the percentage of change, we still use the fundamental idea of percentage = part/total, only this time, the “part” is how much the quantity in question changes (the difference) and the “total” is the original quantity.

Tying in with percentage of change, students also learn to compare values using percentages, such as how many percent more or less one thing is than another. Once again, this is not really a new concept but is based on the familiar formula percentage = part/total. The percentage difference (or relative difference) is the fraction (actual difference)/(reference value).

Simple Interest is a lesson on the important topic of interest, using as a context both loans and savings accounts. Students learn to use the formula I = prt in a great variety of problems and situations.

The text concludes with a review lesson of all of the concepts taught in the unit.

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

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.

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5.0
Rated 5 out of 5, based on 1 reviews
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rating
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Rated 5 out of 5
September 16, 2020
Grade! Thank you
Shawn N.
151 reviews
Grades taught: 7th

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Standards

to see state-specific standards (only available in the US).
Apply and extend previous understandings of multiplication and division and of fractions to multiply and divide rational numbers.
Apply properties of operations as strategies to add, subtract, factor, and expand linear expressions with rational coefficients.
Understand that rewriting an expression in different forms in a problem context can shed light on the problem and how the quantities in it are related. For example, 𝘢 + 0.05𝘢 = 1.05𝘢 means that “increase by 5%” is the same as “multiply by 1.05.”
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